Journal articles: 'FAMILY OF MAP'

1

Gross, Patricia E., and Brenda L. Bass. "The Family Map." Journal of Teaching in Marriage & Family 3, no. 4 (January 19, 2004): 465–74. http://dx.doi.org/10.1300/j226v03n04_02.

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2

&NA;. "Family-Centered Care Map Now Online." Advances in Neonatal Care 7, no. 2 (April 2007): 63. http://dx.doi.org/10.1097/01.anc.0000267902.97737.6f.

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3

Ludlow, Larry H., and Elizabeth Howard. "The Family Map: A Graphical Representation of Family Systems Theory." Educational and Psychological Measurement 50, no. 2 (June 1990): 245–54. http://dx.doi.org/10.1177/0013164490502002.

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4

Hu, Hai, John Columbus, Yi Zhang, Dongying Wu, Lubing Lian, Song Yang, Jennifer Goodwin, et al. "A map of WW domain family interactions." PROTEOMICS 4, no. 3 (March 2004): 643–55. http://dx.doi.org/10.1002/pmic.200300632.

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5

Ford, James H., Meg Wise, Dean Krahn, Karen Anderson Oliver, Carmen Hall, and Nina Sayer. "Family care map: Sustaining family-centered care in Polytrauma Rehabilitation Centers." Journal of Rehabilitation Research and Development 51, no. 8 (2014): 1311–24. http://dx.doi.org/10.1682/jrrd.2014.03.0066.

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6

Kyzer, Angela, Leanne Whiteside-Mansell, Lorraine McKelvey, and Taren Swindle. "Supporting Family Engagement in Home Visiting With the Family Map Inventories." Infants & Young Children 29, no. 1 (2016): 37–52. http://dx.doi.org/10.1097/iyc.0000000000000051.

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7

Frost, J. A., S. Xu, M. R. Hutchison, S. Marcus, and M. H. Cobb. "Actions of Rho family small G proteins and p21-activated protein kinases on mitogen-activated protein kinase family members." Molecular and Cellular Biology 16, no. 7 (July 1996): 3707–13. http://dx.doi.org/10.1128/mcb.16.7.3707.

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The mitogen-activated protein (MAP) kinases are a family of serine/threonine kinases that are regulated by distinct extracellular stimuli. The currently known members include extracellular signal-regulated protein kinase 1 (ERK1), ERK2, the c-Jun N-terminal kinase/stress-activated protein kinases (JNK/SAPKs), and p38 MAP kinases. We find that overexpression of the Ste20-related enzymes p21-activated kinase 1 (PAK1) and PAK2 in 293 cells is sufficient to activate JNK/SAPK and to a lesser extent p38 MAP kinase but not ERK2. Rat MAP/ERK kinase kinase 1 can stimulate the activity of each of these MAP kinases. Although neither activated Rac nor the PAKs stimulate ERK2 activity, overexpression of either dominant negative Rac2 or the N-terminal regulatory domain of PAK1 inhibits Ras-mediated activation of ERK2, suggesting a permissive role for Rac in the control of the ERK pathway. Furthermore, constitutively active Rac2, Cdc42hs, and RhoA synergize with an activated form of Raf to increase ERK2 activity. These findings reveal a previously unrecognized connection between Rho family small G proteins and the ERK pathway.

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8

Amatea, Ellen S., Sondra Smith-Adcock, and Elizabeth Villares. "From Family Deficit to Family Strength: Viewing Families’ Contributions to Children's Learning from a Family Resilience Perspective." Professional School Counseling 9, no. 3 (January 2006): 2156759X0500900. http://dx.doi.org/10.1177/2156759x0500900305.

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This article presents an overview of a research-informed family resilience framework, developed as a conceptual map to guide school counselors’ preventive and interventive efforts with students and their families. Key processes that characterize children's and families’ resilience are outlined along with recommendations for how school counselors might apply this family resilience framework in their work.

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9

&NA;. "Family Centered Care Map Has a New Home." Advances in Neonatal Care 7, no. 6 (December 2007): 280. http://dx.doi.org/10.1097/01.anc.0000304965.00966.40.

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10

Kaplan, Harvey. "Type-I intermittency for the Hénon-map family." Physical Review E 48, no. 3 (September 1, 1993): 1655–69. http://dx.doi.org/10.1103/physreve.48.1655.

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11

Chua, L. O., and I. Tichonicky. "1-D map for the double scroll family." IEEE Transactions on Circuits and Systems 38, no. 3 (March 1991): 233–43. http://dx.doi.org/10.1109/31.101317.

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12

Tonikian, Raffi, Yingnan Zhang, Stephen L. Sazinsky, Bridget Currell, Jung-Hua Yeh, Boris Reva, Heike A. Held, et al. "A Specificity Map for the PDZ Domain Family." PLoS Biology 6, no. 9 (September 30, 2008): e239. http://dx.doi.org/10.1371/journal.pbio.0060239.

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13

Nandi, Roopa, Ganesh Singh, and Parvaiz Talib. "Succession in Family Business: Sharing the Cognitive Map." Paradigm 23, no. 1 (May 7, 2019): 53–69. http://dx.doi.org/10.1177/0971890719836525.

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Succession is the ultimate test of success reflected as sustainability in business, when managing business changes hands from a family leader to a non-family leader. This means when a family business is owned by the family but managed by a non-family member. This article explores the possibility of approaching succession process using design thinking—an approach based on appreciative inquiry. By identifying the various dimensions in which succession in family business takes place, this article introduces to business leaders a strength-based approach for creating an imagined future, that is satisfactory and acceptable after the incumbent phase out and successor phase in take place. The article emphasizes on creating of a singular image—a shared cognitive map for succession. When business leaders wilfully design a singular image, they have shared cognitive map that facilitates succession. The article provides guiding questions for design thinking in succession in family business.

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14

Vojtek, Anne B., and Jonathan A. Cooper. "Rho family members: Activators of MAP kinase cascades." Cell 82, no. 4 (August 1995): 527–29. http://dx.doi.org/10.1016/0092-8674(95)90023-3.

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15

Platanias, Leonidas C. "Map kinase signaling pathways and hematologic malignancies." Blood 101, no. 12 (June 15, 2003): 4667–79. http://dx.doi.org/10.1182/blood-2002-12-3647.

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AbstractMitogen-activated protein (Map) kinases are widely expressed serine-threonine kinases that mediate important regulatory signals in the cell. Three major groups of Map kinases exist: the p38 Map kinase family, the extracellular signal-regulated kinase (Erk) family, and the c-Jun NH2-terminal kinase (JNK) family. The members of the different Map kinase groups participate in the generation of various cellular responses, including gene transcription, induction of cell death or maintenance of cell survival, malignant transformation, and regulation of cell-cycle progression. Depending on the specific family isoform involved and the cellular context, Map kinase pathways can mediate signals that either promote or suppress the growth of malignant hematopoietic cells. Over the last few years, extensive work by several groups has established that Map kinase pathways play critical roles in the pathogenesis of various hematologic malignancies, providing new molecular targets for future therapeutic approaches. In this review, the involvement of various Map kinase pathways in the pathophysiology of hematologic malignances is summarized and the clinical implications of the recent advances in the field are discussed.

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16

Dumont, Raymonde H. "Drawing a family map: an experiential tool for engaging children in family therapy." Journal of Family Therapy 30, no. 3 (August 2008): 247–59. http://dx.doi.org/10.1111/j.1467-6427.2008.00429.x.

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17

Kerkovits, Krisztián. "Polyazimuthal Map Projections." Kartografija i geoinformacije 18, no. 32 (December 15, 2019): 18–32. http://dx.doi.org/10.32909/kg.18.32.2.

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A polyazimuthal map projection is a mapping that represents parallels as non-concentric full circles on the plane. Polyazimuthal mappings are almost never mentioned in the literature dealing with map projections. However, these projections are flexible; their distortion characteristics are highly mutable. This paper expands the theory of polyazimuthal map projections. Furthermore, this study also shows the derivation for variants of this projection family (e. g. equal-area, orthogonal). The article concludes with some practical applications in the field of low-distortion map projections to demonstrate their advantages.

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18

Yashar, B. M., C. Kelley, K. Yee, B. Errede, and L. I. Zon. "Novel members of the mitogen-activated protein kinase activator family in Xenopus laevis." Molecular and Cellular Biology 13, no. 9 (September 1993): 5738–48. http://dx.doi.org/10.1128/mcb.13.9.5738-5748.1993.

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Mitogen-activated protein (MAP) kinases comprise an evolutionarily conserved family of proteins that includes at least three vertebrate protein kinases (p42, p44, and p55 MAPK) and five yeast protein kinases (SPK1, MPK1, HOG1, FUS3, and KSS1). Members of this family are activated by a variety of extracellular agents that influence cellular proliferation and differentiation. In Saccharomyces cerevisiae, there are multiple physiologically distinct MAP kinase activation pathways composed of structurally related kinases. The recently cloned vertebrate MAP kinase activators are structurally related to MAP kinase activators in these yeast pathways. These similarities suggest that homologous kinase cascades are utilized for signal transduction in many, if not all, eukaryotes. We have identified additional members of the MAP kinase activator family in Xenopus laevis by a polymerase chain reaction-based analysis of embryonic cDNAs. One of the clones identified (XMEK2) encodes a unique predicted protein kinase that is similar to the previously reported activator (MAPKK) in X. laevis. XMEK2, a highly expressed maternal mRNA, is developmentally regulated during embryogenesis and expressed in brain and muscle. Expression of XMEK2 in yeast cells suppressed the growth defect associated with loss of the yeast MAP kinase activator homologs, MKK1 and MKK2. Partial sequence of a second cDNA clone (XMEK3) identified yet another potential MAP kinase activator. The pattern of expression of XMEK3 is distinct from that of p42 MAPK and XMEK2. The high degree of amino acid sequence similarity of XMEK2, XMEK3, and MAPKK suggests that these three are related members of an amphibian family of protein kinases involved in the activation of MAP kinase. Discovery of this family suggests that multiple MAP kinase activation pathways similar to those in yeast cells exist in vertebrates.

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19

Yashar, B. M., C. Kelley, K. Yee, B. Errede, and L. I. Zon. "Novel members of the mitogen-activated protein kinase activator family in Xenopus laevis." Molecular and Cellular Biology 13, no. 9 (September 1993): 5738–48. http://dx.doi.org/10.1128/mcb.13.9.5738.

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Mitogen-activated protein (MAP) kinases comprise an evolutionarily conserved family of proteins that includes at least three vertebrate protein kinases (p42, p44, and p55 MAPK) and five yeast protein kinases (SPK1, MPK1, HOG1, FUS3, and KSS1). Members of this family are activated by a variety of extracellular agents that influence cellular proliferation and differentiation. In Saccharomyces cerevisiae, there are multiple physiologically distinct MAP kinase activation pathways composed of structurally related kinases. The recently cloned vertebrate MAP kinase activators are structurally related to MAP kinase activators in these yeast pathways. These similarities suggest that homologous kinase cascades are utilized for signal transduction in many, if not all, eukaryotes. We have identified additional members of the MAP kinase activator family in Xenopus laevis by a polymerase chain reaction-based analysis of embryonic cDNAs. One of the clones identified (XMEK2) encodes a unique predicted protein kinase that is similar to the previously reported activator (MAPKK) in X. laevis. XMEK2, a highly expressed maternal mRNA, is developmentally regulated during embryogenesis and expressed in brain and muscle. Expression of XMEK2 in yeast cells suppressed the growth defect associated with loss of the yeast MAP kinase activator homologs, MKK1 and MKK2. Partial sequence of a second cDNA clone (XMEK3) identified yet another potential MAP kinase activator. The pattern of expression of XMEK3 is distinct from that of p42 MAPK and XMEK2. The high degree of amino acid sequence similarity of XMEK2, XMEK3, and MAPKK suggests that these three are related members of an amphibian family of protein kinases involved in the activation of MAP kinase. Discovery of this family suggests that multiple MAP kinase activation pathways similar to those in yeast cells exist in vertebrates.

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20

Zamperini, Paola. "A Family Romance." Prism 17, no. 1 (March 1, 2020): 1–34. http://dx.doi.org/10.1215/25783491-8163785.

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Abstract This article focuses on Eileen Chang's “Xinjing” to map and understand the ways in which the author depicts different types of emotional, erotic, sexual, and psychological flows and exchanges among parents, children, and their partners and spouses. “Xinjing” is here read in conversation with a wide array of other sources, first and foremost the middle and late Qing literary heritage that so greatly occupied and influenced Chang's own literary universe and pursuits, as well as the westernized literary milieu in which she lived and operated in 1940s Shanghai.

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21

Milanich, N. "Whither Family History? A Road Map from Latin America." American Historical Review 112, no. 2 (April 1, 2007): 439–58. http://dx.doi.org/10.1086/ahr.112.2.439.

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22

Keyse, Stephen M. "An emerging family of dual specificity MAP kinase phosphatases." Biochimica et Biophysica Acta (BBA) - Molecular Cell Research 1265, no. 2-3 (March 1995): 152–60. http://dx.doi.org/10.1016/0167-4889(94)00211-v.

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23

Bennedsen, Morten, Joseph P. H. Fan, Ming Jian, and Yin-Hua Yeh. "The family business map: Framework, selective survey, and evidence from Chinese family firm succession." Journal of Corporate Finance 33 (August 2015): 212–26. http://dx.doi.org/10.1016/j.jcorpfin.2015.01.008.

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24

Holm, Darryl D., and Tomasz M. Tyranowski. "New variational and multisymplectic formulations of the Euler–Poincaré equation on the Virasoro–Bott group using the inverse map." Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences 474, no. 2213 (May 2018): 20180052. http://dx.doi.org/10.1098/rspa.2018.0052.

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We derive a new variational principle, leading to a new momentum map and a new multisymplectic formulation for a family of Euler–Poincaré equations defined on the Virasoro–Bott group, by using the inverse map (also called ‘back-to-labels’ map). This family contains as special cases the well-known Korteweg–de Vries, Camassa–Holm and Hunter–Saxton soliton equations. In the conclusion section, we sketch opportunities for future work that would apply the new Clebsch momentum map with 2-cocycles derived here to investigate a new type of interplay among nonlinearity, dispersion and noise.

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25

DeLand, Matthew. "Complete Families of Linearly Non-degenerate Rational Curves." Canadian Mathematical Bulletin 54, no. 3 (September 1, 2011): 430–41. http://dx.doi.org/10.4153/cmb-2011-021-2.

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AbstractWe prove that every complete family of linearly non-degenerate rational curves of degree e > 2 in ℙn has atmost n–1 moduli. For e = 2 we prove that such a family has at most n moduli. The general method involves exhibiting a map from the base of a family X to the Grassmannian of e-planes in ℙn and analyzing the resulting map on cohomology.

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26

Welham, M. J., V. Duronio, J. S. Sanghera, S. L. Pelech, and J. W. Schrader. "Multiple hemopoietic growth factors stimulate activation of mitogen-activated protein kinase family members." Journal of Immunology 149, no. 5 (September 1, 1992): 1683–93. http://dx.doi.org/10.4049/jimmunol.149.5.1683.

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Abstract Stimulation of hemopoietic cells with IL-3, IL-4, IL-5, granulocyte-macrophage-CSF and Steel factor-(SLF) induced tyrosine phosphorylation of a number of protein substrates. Two of these proteins, designated p42 and p44, were tyrosine phosphorylated rapidly in response to treatment with IL-3, IL-5, granulocyte-macrophage-CSF and SLF, but not IL-4. We demonstrate that these common substrates are members of the mitogen-activated protein kinase (MAP kinase) family of protein serine/threonine kinases. Ion-exchange chromatography yielded a peak of MAP kinase activity eluting at 0.3 to 0.32 M NaCl. Immunoblotting of column fractions with antiphosphotyrosine antibodies showed coelution of the peak of MAP kinase enzyme activity with the p42 and p44 tyrosine phosphorylated species, and with two proteins of 42 and 44 kDa which were immunoreactive with anti-MAP kinase antibodies. Moreover, a characteristic shift in mobility of the p42 and p44 species was observed after factor treatment. Time-course analyses and subsequent ion-exchange chromatography demonstrated SLF activation of MAP kinase activity was maximal after 2 min of factor treatment and decreased to basal levels after 30 min stimulation. By contrast, activation of MAP kinase after IL-5 treatment was not as rapid. Maximal activity was observed 15 min after stimulation and remained elevated for up to 60 min after IL-5 addition. Investigation of the role of protein kinase C in the mechanism of activation by these growth factors demonstrated that specific inhibition of protein kinase C led to a reduction, but not ablation, of the SLF and IL-3 induced stimulation of MAP kinase activity. The use of synthetic peptide substrates confirmed SLF and IL-5 activate isoforms of MAP kinases. These results demonstrate that members of the MAP kinase family are involved in common signal transduction events elicited by IL-3, IL-5, granulocyte-macrophage-CSF and Steel factor, but not those involving IL-4.

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27

CHEN, YI-CHIUAN. "FAMILY OF INVARIANT CANTOR SETS AS ORBITS OF DIFFERENTIAL EQUATIONS." International Journal of Bifurcation and Chaos 18, no. 07 (July 2008): 1825–43. http://dx.doi.org/10.1142/s0218127408021403.

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The invariant Cantor sets of the logistic map gμ(x) = μx(1 - x) for μ > 4 are hyperbolic and form a continuous family. We show that this family can be obtained explicitly through solutions of initial value problems for a system of infinitely coupled differential equations due to the hyperbolicity. The same result also applies to the tent map Ta(x) = a(1/2 - |1/2 - x|) for a > 2.

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28

Zhang, Lu, Hailun Wang, Zhiyong Hu, and Deyong Wang. "An Enhanced Distributed Localization Algorithm Based on MDS-MAP in Wireless Sensor Networks." International Journal of Online Engineering (iJOE) 13, no. 03 (March 28, 2017): 27. http://dx.doi.org/10.3991/ijoe.v13i03.6857.

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<span style="font-family: 'Times New Roman',serif; font-size: 10pt; mso-fareast-font-family: 'Times New Roman'; mso-fareast-language: DE; mso-bidi-font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-language: AR-SA;">The classical MDS-MAP algorithm is a centralized algorithm, with an increase in nodes, the algorithm attains a high degree of complexity. In order to solve the shortcomings of the positioning accuracy and the computational complexity of the matrix in the classical MDS-MAP algorithm, an enhanced distributed MDS-MAP localization algorithm was designed and realized (EMDS-MAP(D)). The EMDS-MAP(D) </span><span style="font-family: 'Times New Roman',serif; font-size: 10pt; mso-fareast-font-family: 'Times New Roman'; mso-fareast-language: DE; mso-ansi-language: EN-US; mso-bidi-language: AR-SA;">algorithm </span><span style="font-family: 'Times New Roman',serif; font-size: 10pt; mso-fareast-font-family: 'Times New Roman'; mso-fareast-language: DE; mso-bidi-font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-language: AR-SA;">does not need auxiliary hardware facilities, and can be used for the local computation of nodes, thereby reducing the amount of computation and communication .It is suitable for a shielding environment. The algorithm calculates the coordinates of relative nodes without the anchor node, only transformation absolute coordinates need a Global Positioning System (GPS) to locate a certain amount of coordinates (usually less than 10) and the number of the positioning coordinates does not depend on the size of the network. Theoretical analysis and simulation experimental results show that EMDS-MAP(D) can realize distributed computing and improve the positioning accuracy of the node.</span>

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29

M, Ungerer, and Mienie C. "A Family Business Success Map to Enhance the Sustainability of a Multi-Generational Family Business." International Journal of Family Business and Management 2, no. 1 (June 20, 2018): 1–13. http://dx.doi.org/10.15226/2577-7815/2/1/00112.

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30

Whiteside-Mansell, Leanne, Robert Bradley, Nicola Conners, and Patti Bokony. "The Family Map: Structured Family Interview to Identify Risks and Strengths in Head Start Families." NHSA Dialog 10, no. 3-4 (December 5, 2007): 189–209. http://dx.doi.org/10.1080/15240750701742239.

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31

SASAKI, TAKESHI, KOTARO YAMADA, and MASAAKI YOSHIDA. "DERIVED SCHWARZ MAP OF THE HYPERGEOMETRIC DIFFERENTIAL EQUATION AND A PARALLEL FAMILY OF FLAT FRONTS." International Journal of Mathematics 19, no. 07 (August 2008): 847–63. http://dx.doi.org/10.1142/s0129167x08004923.

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In one of the previous papers, we defined a map, called the hyperbolic Schwarz map, from the one-dimensional projective space to the three-dimensional hyperbolic space by use of solutions of the hypergeometric differential equation, and thus obtained closed flat surfaces belonging to the class of flat fronts. We continue the study of such flat fronts in this paper. First, we introduce derived Schwarz maps of the hypergeometric differential equation and, second, we construct a parallel family of flat fronts connecting the classical Schwarz map and the derived Schwarz map.

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32

Canela, Jordi, Núria Fagella, and Antonio Garijo. "On a family of rational perturbations of the doubling map." Journal of Difference Equations and Applications 21, no. 8 (June 17, 2015): 715–41. http://dx.doi.org/10.1080/10236198.2015.1050387.

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33

mala, G. Nir, and S. Jeev itha. "Application of Fuzzy Cognitive Map Techniques in Family Decision Making." International Journal of Mathematics Trends and Technology 48, no. 5 (August 25, 2017): 297–300. http://dx.doi.org/10.14445/22315373/ijmtt-v48p545.

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34

Jenny, Bernhard, Bojan Šavrič, and Daniel R. Strebe. "A computational method for the Hufnagel pseudocylindric map projection family." Cartography and Geographic Information Science 44, no. 1 (February 25, 2016): 86–94. http://dx.doi.org/10.1080/15230406.2015.1128853.

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35

Hatjispyros, S., and F. Vivaldi. "A family of rational zeta functions for the quadratic map." Nonlinearity 8, no. 3 (May 1, 1995): 321–32. http://dx.doi.org/10.1088/0951-7715/8/3/002.

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36

Zhao, Ming, Liguo New, Vladimir V. Kravchenko, Yutaka Kato, Hermann Gram, Franco di Padova, Eric N. Olson, Richard J. Ulevitch, and Jiahuai Han. "Regulation of the MEF2 Family of Transcription Factors by p38." Molecular and Cellular Biology 19, no. 1 (January 1, 1999): 21–30. http://dx.doi.org/10.1128/mcb.19.1.21.

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ABSTRACT Members of the MEF2 family of transcription factors bind as homo- and heterodimers to the MEF2 site found in the promoter regions of numerous muscle-specific, growth- or stress-induced genes. We showed previously that the transactivation activity of MEF2C is stimulated by p38 mitogen-activated protein (MAP) kinase. In this study, we examined the potential role of the p38 MAP kinase pathway in regulating the other MEF2 family members. We found that MEF2A, but not MEF2B or MEF2D, is a substrate for p38. Among the four p38 group members, p38 is the most potent kinase for MEF2A. Threonines 312 and 319 within the transcription activation domain of MEF2A are the regulatory sites phosphorylated by p38. Phosphorylation of MEF2A in a MEF2A-MEF2D heterodimer enhances MEF2-dependent gene expression. These results demonstrate that the MAP kinase signaling pathway can discriminate between different MEF2 isoforms and can regulate MEF2-dependent genes through posttranslational activation of preexisting MEF2 protein.

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37

BARGE, MARCY, and BEVERLY DIAMOND. "Stable and unstable manifold structures in the Hénon family." Ergodic Theory and Dynamical Systems 19, no. 2 (April 1999): 309–38. http://dx.doi.org/10.1017/s0143385799126622.

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For parameter values $a$ where the quadratic map $f_a(x) = 1-ax^2$ has an attracting periodic point, and small values of $b$, the Hénon map $H_{a,b}(x, y) = (1 + y - ax^2, bx)$ has a periodic attractor and an attracting set that is homeomorphic with the inverse limit of $f_a|_{[1-a, 1]}$. This attracting set consists of the collection of unstable manifolds of a hyperbolic invariant set together with the attracting periodic orbit. In the case in which $f_a$ is also not renormalizable with smaller period and $b < 0$, we give a symbolic description of the collection of stable manifolds of this hyperbolic set and show that this collection is homeomorphic with the collection of unstable manifolds precisely when the attracting periodic orbit is accessible from the complement of the attracting set, a condition that can be characterized in terms of the kneading sequence of the quadratic map. As an application, we answer a question raised by Hubbard and Oberste-Vorth by proving that the basin boundaries corresponding to three distinct period five sinks in the Hénon family are non-homeomorphic.

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38

Holmquist, Mary. "Organ Donor Care MAP: A Multidisciplinary Approach." Journal of Transplant Coordination 6, no. 3 (September 1996): 101–4. http://dx.doi.org/10.1177/090591999600600302.

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A Care Multidisciplinary Action Plan was developed at a 300-bed rural medical center in 1994. Once a potential organ donor is identified and referred to the organ procurement organization and the family has consented to donation, the ICU nurse initiates the Care Multidisciplinary Action Plan, which is based on an 8-hour time frame for ICU care that may be adjusted as needed. The first hour includes prompts for coroner notification, billing changes, and completion of hospital-specific death notice forms. The remaining hours are spent administering tests and preparing the donor for organ retrieval. Collaborative issues such as donor family support also are addressed. ICU nurses who used the donor care Multidisciplinary Action Plan were interviewed to determine its effectiveness.

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Dasaratha, Krishna, Laure Flapan, Thomas Garrity, Chansoo Lee, Cornelia Mihaila, Nicholas Neumann-Chun, Sarah Peluse, and Matthew Stoffregen. "A generalized family of multidimensional continued fractions: TRIP Maps." International Journal of Number Theory 10, no. 08 (October 29, 2014): 2151–86. http://dx.doi.org/10.1142/s1793042114500730.

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Most well-known multidimensional continued fractions, including the Mönkemeyer map and the triangle map, are generated by repeatedly subdividing triangles. This paper constructs a family of multidimensional continued fractions by permuting the vertices of these triangles before and after each subdivision. We obtain an even larger class of multidimensional continued fractions by composing the maps in the family. These include the algorithms of Brun, Parry-Daniels and Güting. We give criteria for when multidimensional continued fractions associate sequences to unique points, which allows us to determine when periodicity of the corresponding multidimensional continued fraction corresponds to pairs of real numbers being cubic irrationals in the same number field.

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40

Gardini, Laura, Víctor Mañosa, and Iryna Sushko. "A Route to Chaos in the Boros–Moll Map." International Journal of Bifurcation and Chaos 29, no. 04 (April 2019): 1930009. http://dx.doi.org/10.1142/s021812741930009x.

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The Boros–Moll map appears as a subsystem of a Landen transformation associated to certain rational integrals and its dynamics is related to their convergence. In the paper, we study the dynamics of a one-parameter family of maps which unfold the Boros–Moll one, showing that the existence of an unbounded invariant chaotic region in the Boros–Moll map is a peculiar feature within the family. We relate this singularity with a specific property of the critical lines that occurs only for this special case. In particular, we explain how the unbounded chaotic region in the Boros–Moll map appears. We especially explain the main contact/homoclinic bifurcations that occur in the family. We also report some other bifurcation phenomena that appear in the considered unfolding.

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41

He, Rong-Hua. "Some Results for the Family KKM(X,Y) and the Φ-Mapping in FC-Spaces." ISRN Applied Mathematics 2011 (October 23, 2011): 1–13. http://dx.doi.org/10.5402/2011/696917.

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We first establish a fixed point theorem for a k-set contraction map on the family KKM(X,X), which does not need to be a compact map. Next, we present the KKM type theorems, matching theorems, coincidence theorems, and minimax theorems on the family KKM(X,Y) and the Φ-mapping in FC-spaces. Our results improve and generalize some recent results.

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Hussein, Mohamed, Howaida Elsayed, and Gauss M. Cordeiro. "A New Family of Continuous Distributions: Properties and Estimation." Symmetry 14, no. 2 (January 29, 2022): 276. http://dx.doi.org/10.3390/sym14020276.

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We introduce a new flexible modified alpha power (MAP) family of distributions by adding two parameters to a baseline model. Some of its mathematical properties are addressed. We show empirically that the new family is a good competitor to the Beta-F and Kumaraswamy-F classes, which have been widely applied in several areas. A new extension of the exponential distribution, called the modified alpha power exponential (MAPE) distribution, is defined by applying the MAP transformation to the exponential distribution. Some properties and maximum likelihood estimates are provided for this distribution. We analyze three real datasets to compare the flexibility of the MAPE distribution to the exponential, Weibull, Marshall–Olkin exponential and alpha power exponential distributions.

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COLOMBO, ELISABETTA, and BERT VAN GEEMEN. "A FAMILY OF MARKED CUBIC SURFACES AND THE ROOT SYSTEM D5." International Journal of Mathematics 18, no. 05 (May 2007): 505–25. http://dx.doi.org/10.1142/s0129167x07004163.

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We define and study a family of cubic surfaces in the projectivized tangent bundle over a four-dimensional projective space associated to the root system D5. The 27 lines are rational over the base and we determine the classifying map to the moduli space of marked cubic surfaces. This map has degree two and we use it to get short proofs for some results on the Chow group of the moduli space of marked cubic surfaces.

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Gauci, Charles G., Cristian A. Alvarez Rojas, Conan Chow, and Marshall W. Lightowlers. "Limitations of the Echinococcus granulosus genome sequence assemblies for analysis of the gene family encoding the EG95 vaccine antigen." Parasitology 145, no. 6 (November 27, 2017): 807–13. http://dx.doi.org/10.1017/s0031182017001767.

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AbstractEchinococcus granulosus is an important zoonotic parasite that is distributed worldwide. The EG95 vaccine was developed to assist with control of E. granulosus transmission through the parasite's livestock intermediate hosts. The vaccine is based on a recombinant antigen encoded by a gene which is a member of a multi-gene family. With the recent availability of two E. granulosus draft genomes, we sought to map the eg95 gene family to the genomes. We were unable to map unequivocally any of the eg95 gene family members which had previously been characterized by cloning and sequencing both strands of genomic DNA fragments. Our inability to map EG95-related genes to the genomes has revealed limitations in the assembled sequence data when utilized for gene family analyses. This study contrasts with the expectations expressed in often high-profile publications describing draft genomes of parasitic organisms, highlighting deficiencies in currently available genomic resources for E. granulosus and provides a cautionary note for research which seeks to utilize these genome datasets.

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Ali, Bashir. "Common Fixed Points Approximation for Asymptotically Nonexpansive Semigroup in Banach Spaces." ISRN Mathematical Analysis 2011 (August 3, 2011): 1–14. http://dx.doi.org/10.5402/2011/684158.

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Let be a real Banach space satisfying local uniform Opial's condition, whose duality map is weakly sequentially continuous. Let be a uniformly asymptotically regular family of asymptotically nonexpansive semigroup of with function . Let and be weakly contractive map. Let be -strongly accretive and -strictly pseudocontractive map with . Let be an increasing sequence in and let and be sequences in satisfying some conditions. For some positive real number appropriately chosen, let be a sequence defined by , , , . It is proved that converges strongly to a common fixed point of the family which is also the unique solution of the variational inequality .

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Ohkura, Hiroyuki, Miguel A. Garcia, and Takashi Toda. "Dis1/TOG universal microtubule adaptors - one MAP for all?" Journal of Cell Science 114, no. 21 (November 1, 2001): 3805–12. http://dx.doi.org/10.1242/jcs.114.21.3805.

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Microtubules play central roles in various cellular processes in eukaryotes. The dynamics and organisation of interphase microtubules and mitotic spindles are dramatically altered during the cell cycle and development. However, the molecular mechanisms underlying this dynamic behaviour remain to be understood. In recent years, a novel family of microtubule-associated proteins (MAPs), the Dis1/TOG family, has emerged as a versatile regulator of microtubule function. These MAPs are highly conserved in eukaryotes from yeasts and plants to humans. The localisation and function of these MAPs are not determined simply by their intrinsic microtubule-binding activity. Instead this family executes its diverse roles by interacting with other regulatory molecules, including microtubule motors and centrosomal proteins. The modular structure of these MAPs may allow them to interact with multiple proteins and thereby be involved in a wide variety of microtubule and spindle functions. Movies available on-line

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Todorović, Nataša. "Mapping of the asteroid families." Proceedings of the International Astronomical Union 14, A30 (August 2018): 17–18. http://dx.doi.org/10.1017/s1743921319003272.

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AbstractIn this work we map one of the most populated regions in the main belt - the asteroid family Themis. Computed with a good choice of parameters, the map enables us to get a refined picture of the dynamics in the family, to reexamine the role of resonances therein, to understand better the distribution of asteroids inside the region and to identify dynamical pathways along which particles can drift away.

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Alpert, Hannah, and Larry Guth. "A family of maps with many small fibers." Journal of Topology and Analysis 07, no. 01 (December 2, 2014): 73–79. http://dx.doi.org/10.1142/s1793525315500053.

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The waist inequality states that for a continuous map from Sn to ℝq, not all fibers can have small (n - q)-dimensional volume. We construct maps for which most fibers have small (n - q)-dimensional volume and all fibers have bounded (n - q)-dimensional volume.

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Zhao, Yu, and Risong Li. "Chaos in Duopoly Games via Furstenberg Family Couple." Complexity 2019 (November 23, 2019): 1–8. http://dx.doi.org/10.1155/2019/5484629.

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Assume that H1 and H2 are two given closed subintervals of ℝ and that f2:H1⟶H2 and f1:H2⟶H1 are continuous maps. Let ϒh1,h2=f1h2,f2h1 be a Cournot map over the space H1×H2. In this paper, we study G1,G2-chaos (resp. strong G1,G2-chaos) of such a Cournot map. We will show that the following are true: (1) ϒ is G1,G2-chaotic (resp. strong G1,G2-chaotic) if and only if ϒ2Λ1 is G1,G2-chaotic (resp. strong G1,G2-chaotic) if and only if Γ2Λ2 is G1,G2-chaotic (resp. strong G1,G2-chaotic). (2) ϒ is G1,G2-chaotic (resp. strong G1,G2-chaotic) if and only if ϒ2Λ1∪Λ2 is G1,G2-chaotic (resp. strong G1,G2-chaotic). (3) f1∘f2 is G1,G2-chaotic (resp. strong G1,G2-chaotic) if and only if so is f2∘f1. MR(2000) Subject Classification: Primary 37D45, 54H20, and 37B40 and Secondary 26A18 and 28D20.

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Bruckner, A. M., and Thakyin Hu. "EQUICONTINUITY OF ITERATES OF AN INTERVAL MAP." Tamkang Journal of Mathematics 21, no. 3 (September 1, 1990): 287–94. http://dx.doi.org/10.5556/j.tkjm.21.1990.4691.

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The purpose of this paper is to determine conditions under which equicontinuity of the family of iterates $\{f_n\}$ of a continuous function that maps a compact interval $I$ into itself does occur. We shall see that this happens ouly under exceptional circumstances.

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Journal articles on the topic 'FAMILY OF MAP'

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