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Journal articles on the topic 'Three-dimensional spce'

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Author: Grafiati

Published: 4 June 2021

Last updated: 19 February 2022

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1

Zhang, Dehai, Yanqin Li, Guizhong Xie, Duanqin Zhang, Shen Wu, and Jianxiu Liu. "Digital image correlation method for measuring deformations of vinyl chloride-coated metal multilayer sheets." Modern Physics Letters B 33, no. 05 (February 20, 2019): 1950050. http://dx.doi.org/10.1142/s0217984919500507.

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A three-dimensional (3D) digital image correlation (DIC) method is presented for measuring the deformations of vinyl chloride-coated metal (VCM) multilayer sheets and their composites. The calculations and the principle of strain and deformation measurements using the DIC method are described. A VCM multilayer sheet consists of a substrate [steel plate cold commercial (SPCC) and steel plate cold elongation (SPCE)] and a clad (a VCM film). The corresponding deformations of VCM deep-drawing multilayer sheets (SPCE as a substrate and a VCM film as a clad), VCM nondeep-drawing multilayer sheets (SPCC as a substrate and a VCM film as a clad), nondeep-drawing substrates (SPCC), deep-drawing substrates (SPCE) and clads (VCM films) were captured along the x- and y-directions in uniaxial tension experiments and using the DIC method. The maximal measured strains along the x-direction for the VCM deep-drawing multilayer sheets, VCM nondeep-drawing multilayer sheets, nondeep-drawing substrates, deep-drawing substrates and clads were, respectively, 637.835%, 132.210%, 31.688.632%, 107.102%, and 118.937%. The maximal measured strains along the [Formula: see text]-direction were 739.028%, −11.174%, −9.678%, −13.273% and 12.120%, respectively. These data show that the mechanical properties of VCM multilayer sheets are better than those of their substrates and clads. The effectiveness and accuracy of the presented DIC method for VCM multilayer sheet measurements were confirmed in a series of experiments.

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2

Ahmadi, P. "Cohomogeneity One Dynamics on Three Dimensional Minkowski Space." Zurnal matematiceskoj fiziki, analiza, geometrii 15, no. 2 (September 25, 2016): 155–69. http://dx.doi.org/10.15407/mag15.02.155.

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3

Rajesh, Chelluru Venkata Surya, and Narise Venkatesh. "Multi-Joint Robot Transfer System in Three Dimensional Space." International Journal of Trend in Scientific Research and Development Volume-2, Issue-1 (December 31, 2017): 1132–33. http://dx.doi.org/10.31142/ijtsrd7192.

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4

Meng, Ling Hua, Yu Ting Cao, Fu Tao Hu, Tian Hua Li, and Ning Gan. "A Novel Amperometric Immunosensor for Detection of Alpha-Fetoprotein Based on Magnetic and Electroactive Nanoprobes." Advanced Materials Research 345 (September 2011): 411–16. http://dx.doi.org/10.4028/www.scientific.net/amr.345.411.

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A novel three-dimensional, magnetic and electroactive nanoprobes were constructed for the first time. Using hemin (TPP) as electron mediator, mutli-walled carbon nanotubes with carboxyl groups (MCNTs) as supporter, a novel (MCNTs-TPP-Fe3O4)magnetic nanocomposites were first prepared. Then using alpha-fetoprotein (AFP) as model system, gold nanoparticles (Au NPs) as immobilizing matrix, the AFP/anti-AFP/Au NPs/ MCNTs-TPP-Fe3O4nanoprobes were prepared and then dropped on the surface of screen-printed working electrode (SPCE) to construct a new amperometric immunosensors for detecting biomakers. The microstructure of different nanoparticles were observed by transmission electron microscopy (TEM) andX-ray fluorescence spectrometery (XRFS). Under optimal experimental conditions, the logarithm of response signal was proportional to the logarithm of AFP concentration from 0.1 to 200 ng/mL, with a correlation coefficient of 0.998. The detection limit was 0.04 ng/mL at a signal-to-noise ratio of 3. The proposed method offered a platform for fast, sensitive and simultaneous determination for serum samples.

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5

Yoon, Dae Won. "Surfaces of revolution in the three dimensional pseudo-Galilean space." Glasnik Matematicki 48, no. 2 (December 16, 2013): 415–28. http://dx.doi.org/10.3336/gm.48.2.13.

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6

LEE, Geunho, Kazutaka TATARA, Yasuhiro NISHIMURA, and Nak Young CHONG. "2A1-G10 Decentralized Self-configuration of Robot Swarms in Three Dimensional Space." Proceedings of JSME annual Conference on Robotics and Mechatronics (Robomec) 2010 (2010): _2A1—G10_1—_2A1—G10_2. http://dx.doi.org/10.1299/jsmermd.2010._2a1-g10_1.

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7

Jiang, Botao, and Fuyu Zhao. "ICONE19-43067 Application of data mining in three-dimensional space time reactor model." Proceedings of the International Conference on Nuclear Engineering (ICONE) 2011.19 (2011): _ICONE1943. http://dx.doi.org/10.1299/jsmeicone.2011.19._icone1943_22.

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8

CHEN, Wen, and Xudong CHEN. "OS10F070 Optical Cryptography Using a Three-Dimensional Space-Based Strategy and Phase-Shifting Digital Holography." Abstracts of ATEM : International Conference on Advanced Technology in Experimental Mechanics : Asian Conference on Experimental Mechanics 2011.10 (2011): _OS10F070——_OS10F070—. http://dx.doi.org/10.1299/jsmeatem.2011.10._os10f070-.

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9

Sasaki, Takuma, and Hiroshi Hanaizumi. "Improved Pre-focusing Method and Its Application to Three-Dimensional Space Scanning for Detecting An Object." Journal of the Institute of Industrial Applications Engineers 6, no. 3 (July 25, 2018): 139–43. http://dx.doi.org/10.12792/jiiae.6.139.

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10

CHEN, Wen, and Xudong CHEN. "OS010-2-1 Optical Cryptography Using a Three-Dimensional Space-Based Strategy and Phase-Shifting Digital Holography." Abstracts of ATEM : International Conference on Advanced Technology in Experimental Mechanics : Asian Conference on Experimental Mechanics 2011.10 (2011): _OS010–2–1. http://dx.doi.org/10.1299/jsmeatem.2011.10._os010-2-1.

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11

Zachos, A. N. "The Plasticity of Some Fittable Surfaces on a Given Quadruple of Points in the Three-Dimensional Euclidean Space." Zurnal matematiceskoj fiziki, analiza, geometrii 10, no. 4 (December 25, 2014): 485–95. http://dx.doi.org/10.15407/mag10.04.485.

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12

Hall, G. S., T. Morgan, and Z. Perj�s. "Three-dimensional space-times." General Relativity and Gravitation 19, no. 11 (November 1987): 1137–47. http://dx.doi.org/10.1007/bf00759150.

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13

Schoumans, N., A. C. Sittig, and J. J. D. van der Gon. "Pointing in Three-Dimensional Space." Perception 25, no. 1_suppl (August 1996): 136. http://dx.doi.org/10.1068/v96p0104.

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We studied the localisation of objects in three-dimensional space. We had subjects direct a small pointer towards a small goal object, from 20 positions on a virtual sphere around the goal. Images of the pointer and the goal were generated by presenting computer images to the subject's left and right eye alternately. The distance between the goal and pointer was approximately 10 deg arc, the length of the pointer was approximately 2 deg arc. Subjects could manipulate the pointer by pressing specific keys on the keyboard. We tested 7 subjects. The adjustments were repeated 5 – 7 times, which resulted in a cluster of indicated directions for each of the 20 pointer positions and each subject. These clusters appeared to lie in a plane perpendicular to the frontoparallel plane. In other words, the variance in the in-depth component of the adjustments was considerably larger than the frontoparallel component. Subjects showed consistent and individual deviations in the in-depth adjustments. All subjects showed very similar constant deviations in the frontoparallel components of the adjustments. These constant deviations proved comparable to the deviations demonstrated earlier in a three-dot alignment task in the frontoparallel plane. We conclude that the three-dimensional pointing task can be seen as a combination of two independent tasks: an in-depth adjustment and a frontoparallel task.

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14

Skaar, S. B., W. H. Brockman, and W. S. Jang. "Three-Dimensional Camera Space Manipulation." International Journal of Robotics Research 9, no. 4 (August 1990): 22–39. http://dx.doi.org/10.1177/027836499000900402.

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15

Osamu Matoba, N/A. "Reflection-type holographic disk-type memory using three-dimensional speckle-shift multiplexing." Infrared and Laser Engineering 45, no. 9 (2016): 935005. http://dx.doi.org/10.3788/irla20164509.935005.

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16

Duck, P. W. "Three-dimensional marginal separation." Journal of Fluid Mechanics 202 (May 1989): 559–75. http://dx.doi.org/10.1017/s0022112089001291.

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The three-dimensional marginal separation of a boundary layer along a line of symmetry is considered. The key equation governing the displacement function is derived, and found to be a nonlinear integral equation in two space variables. This is solved iteratively using a pseudospectral approach, based partly in double Fourier space, and partly in physical space. Qualitatively the results are similar to previously reported two-dimensional results (which are also computed to test the accuracy of the numerical scheme); however quantitatively the three-dimensional results are much different.

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17

Guo Jingjing, 郭静菁, 费晓燕 Fei Xiaoyan, 葛鹏 Ge Peng, 周安然 Zhou Anran, 王磊 Wang Lei, 李正琦 Li Zhengqi, and 盛磊 Sheng Lei. "基于全光纤光子计数激光雷达的高分辨率三维成像." Infrared and Laser Engineering 50, no. 7 (2021): 20210162. http://dx.doi.org/10.3788/irla20210162.

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18

Andersen, George J. "Focused attention in three-dimensional space." Perception & Psychophysics 47, no. 2 (March 1990): 112–20. http://dx.doi.org/10.3758/bf03205975.

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19

KOYAMA, Kazuhito, Akira MORITA, Masahiro MIZUTA, and Yoshiharu Sato. "Projection Persuit into three dimensional space." Kodo Keiryogaku (The Japanese Journal of Behaviormetrics) 25, no. 1 (1998): 1–9. http://dx.doi.org/10.2333/jbhmk.25.1.

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20

Kalnins, E. G., G. C. Williams, W. Miller, and G. S. Pogosyan. "Superintegrability in three-dimensional Euclidean space." Journal of Mathematical Physics 40, no. 2 (February 1999): 708–25. http://dx.doi.org/10.1063/1.532699.

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21

Ishii, Masahiro, and Shuichi Sato. "Pseudo-Haptics in three-dimensional space." Journal of The Institute of Image Information and Television Engineers 66, no. 6 (2012): J188—J191. http://dx.doi.org/10.3169/itej.66.j188.

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22

Kennard, C. H. L. "A three-dimensional space-group model." Journal of Applied Crystallography 22, no. 1 (February 1, 1989): 76. http://dx.doi.org/10.1107/s0021889888011835.

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23

Schoumans, Nicole, and Jan J. Denier van der Gon. "Exocentric Pointing in Three-Dimensional Space." Perception 28, no. 10 (October 1999): 1265–80. http://dx.doi.org/10.1068/p2713.

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24

Brisson, Gabriel F., Kaj M. Gartz, Benton J. McCune, Kevin P. O'Brien, and Clifford A. Reiter. "Symmetric attractors in three-dimensional space." Chaos, Solitons & Fractals 7, no. 7 (July 1996): 1033–51. http://dx.doi.org/10.1016/0960-0779(95)00094-1.

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25

Zhu, Chen, Rex E. Gerald II, Yizheng Chen, and Jie Huang. "One-dimensional sensor learns to sense three-dimensional space." Optics Express 28, no. 13 (June 16, 2020): 19374. http://dx.doi.org/10.1364/oe.395282.

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26

Thorisson, Kristinn R. "Estimating Three-Dimensional Space from Multiple Two-Dimensional Views." Presence: Teleoperators and Virtual Environments 2, no. 1 (January 1993): 44–53. http://dx.doi.org/10.1162/pres.1993.2.1.44.

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The most common visual feedback technique in teleoperation is in the form of monoscopic video displays. As robotic autonomy increases and the human operator takes on the role of a supervisor, three-dimensional information is effectively presented by multiple, televised, two-dimensional (2-D) projections showing the same scene from different angles. To analyze how people go about using such segmented information for estimations about three-dimensional (3-D) space, 18 subjects were asked to determine the position of a stationary pointer in space; eye movements and reaction times (RTs) were recorded during a period when either two or three 2-D views were presented simultaneously, each showing the same scene from a different angle. The results revealed that subjects estimated 3-D space by using a simple algorithm of feature search. Eye movement analysis supported the conclusion that people can efficiently use multiple 2-D projections to make estimations about 3-D space without reconstructing the scene mentally in three dimensions. The major limiting factor on RT in such situations is the subjects' visual search performance, giving in this experiment a mean of 2270 msec (SD = 468; N = 18). This conclusion was supported by predictions of the Model Human Processor (Card, Moran, & Newell, 1983), which predicted a mean RT of 1820 msec given the general eye movement patterns observed. Single-subject analysis of the experimental data suggested further that in some cases people may base their judgments on a more elaborate 3-D mental model reconstructed from the available 2-D views. In such situations, RTs and visual search patterns closely resemble those found in the mental rotation paradigm (Just & Carpenter, 1976), giving RTs in the range of 5-10 sec.

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27

DOLOCAN, ANDREI, VOICU OCTAVIAN DOLOCAN, and VOICU DOLOCAN. "A COMPARISON BETWEEN THE TWO-DIMENSIONAL AND THREE-DIMENSIONAL LATTICES." Modern Physics Letters B 18, no. 25 (October 30, 2004): 1301–9. http://dx.doi.org/10.1142/s0217984904007712.

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By using a new Hamiltonian of interaction we have calculated the interaction energy for two-dimensional and three-dimensional lattices. We present also, approximate analytical formulae and the analytical formulae for the constant of the elastic force. The obtained results show that in the three-dimensional space, the two-dimensional lattice has the lattice constant and the cohesive energy which are smaller than that of the three-dimensional lattice. For appropriate values of the coupling constants, the two-dimensional lattice in a two-dimensional space has both the lattice constant and the cohesive energy, larger than that of the two-dimensional lattice in a three-dimensional space; this means that if there is a two-dimensional space in the Universe, this should be thinner than the three-dimensional space, while the interaction forces should be stronger. On the other hand, if the coupling constant in the two-dimensional lattice in the two-dimensional space is close to zero, the cohesive energy should be comparable with the cohesive energy from three-dimensional space but this two-dimensional space does not emit but absorbs radiation.

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28

Marsh, M. S., R. W. Walsh, and S. Plunkett. "THREE-DIMENSIONAL CORONAL SLOW MODES: TOWARD THREE-DIMENSIONAL SEISMOLOGY." Astrophysical Journal 697, no. 2 (May 14, 2009): 1674–80. http://dx.doi.org/10.1088/0004-637x/697/2/1674.

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29

Matsutani, Shigeki. "Quantum field theory on curved low-dimensional space embedded in three-dimensional space." Physical Review A 47, no. 1 (January 1, 1993): 686–89. http://dx.doi.org/10.1103/physreva.47.686.

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30

Straley, Joseph P. "Crystals Defects in Curved Three-Dimensional Space." Materials Science Forum 4 (January 1985): 93–98. http://dx.doi.org/10.4028/www.scientific.net/msf.4.93.

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31

Kayahara, Kou, Koji Nishio, and Ken-ichi Kobori. "Crowd Behavior Animation in Three-Dimensional Space." Journal of the Institute of Image Information and Television Engineers 58, no. 4 (2004): 522–28. http://dx.doi.org/10.3169/itej.58.522.

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32

Chen, Tower, and Zeon Chen. "Advantages of Three-Dimensional Space-Time Frames." Frontiers in Science 2, no. 3 (August 31, 2012): 18–23. http://dx.doi.org/10.5923/j.fs.20120203.01.

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33

Tsyrenova, V. B. "Complexes in three-dimensional quasi-hyperbolic space." Bulletin of the Buryat State University. Mathematics, Informatics. 1 (2016): 9–15. http://dx.doi.org/10.18101/2304-5728-2016-1-9-15.

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34

Siripunvaraporn, Weerachai, Gary Egbert, Yongwimon Lenbury, and Makoto Uyeshima. "Three-dimensional magnetotelluric inversion: data-space method." Physics of the Earth and Planetary Interiors 150, no. 1-3 (May 2005): 3–14. http://dx.doi.org/10.1016/j.pepi.2004.08.023.

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35

Hanna, Sean, and William Regli. "Representing and reasoning about three-dimensional space." Artificial Intelligence for Engineering Design, Analysis and Manufacturing 25, no. 4 (October 12, 2011): 315–16. http://dx.doi.org/10.1017/s0890060411000187.

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36

Switkes, Eugene. "Contrast salience across three-dimensional chromoluminance space." Vision Research 48, no. 17 (August 2008): 1812–19. http://dx.doi.org/10.1016/j.visres.2008.05.014.

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37

Jablan, S. V. "(p2,2l)-symmetry three-dimensional space groupsG3l,p2." Acta Crystallographica Section A Foundations of Crystallography 48, no. 3 (May 1, 1992): 322–28. http://dx.doi.org/10.1107/s0108767391013673.

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38

Beneki, Chr C., G. Kaimakamis, and B. J. Papantoniou. "Helicoidal surfaces in three-dimensional Minkowski space." Journal of Mathematical Analysis and Applications 275, no. 2 (November 2002): 586–614. http://dx.doi.org/10.1016/s0022-247x(02)00269-x.

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39

Stevanov, Jasmina, and Johannes M. Zanker. "Exploring Mondrian Compositions in Three-Dimensional Space." Leonardo 53, no. 1 (February 2020): 63–69. http://dx.doi.org/10.1162/leon_a_01583.

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The dogmatic nature of Piet Mondrian’s neoplasticism manifesto initiated a discourse about translating aesthetic ideals from paintings to 3D structures. Mondrian rarely ventured into architectural design, and his unique interior design of “Salon de Madame B … à Dresden” was not executed. The authors discuss physical constraints and perceptual factors that conflict with neoplastic ideals. Using physical and virtual models of the salon, the authors demonstrate challenges with perspective projections and show how such distortions could be minimized in a cylinder. The paradoxical percept elicited by a “reverspective” Mondrian-like space further highlights the essential role of perceptual processes in reaching neoplastic standards of beauty.

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40

Badets, Arnaud. "Semantic sides of three-dimensional space representation." Behavioral and Brain Sciences 36, no. 5 (October 2013): 543. http://dx.doi.org/10.1017/s0140525x13000307.

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AbstractIn this commentary, I propose that horizontal and vertical dimensions of space are represented together inside a common metrics mechanism located in the parietal cortex. Importantly, this network is also involved in the processing of number magnitudes and environment-directed actions. Altogether, the evidence suggests that different magnitude dimensions could be intertwined with the horizontality and verticality of our world representation.

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41

Wu, Qiong, Fengxiang Guo, Hongqing Li, and Jingyu Kang. "Measuring landscape pattern in three dimensional space." Landscape and Urban Planning 167 (November 2017): 49–59. http://dx.doi.org/10.1016/j.landurbplan.2017.05.022.

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42

Huerta, Luis, and Jorge Zanelli. "Bose-Fermi transformation in three-dimensional space." Physical Review Letters 71, no. 22 (November 29, 1993): 3622–24. http://dx.doi.org/10.1103/physrevlett.71.3622.

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43

Parker, David H. "Moire patterns in three-dimensional Fourier space." Optical Engineering 30, no. 10 (1991): 1534. http://dx.doi.org/10.1117/12.55958.

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44

DERELİ, TEKİN, ADNAN TEĞMEN, and TUĞRUL HAKİOĞLU. "CANONICAL TRANSFORMATIONS IN THREE-DIMENSIONAL PHASE-SPACE." International Journal of Modern Physics A 24, no. 25n26 (October 20, 2009): 4769–88. http://dx.doi.org/10.1142/s0217751x09044760.

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Canonical transformation in a three-dimensional phase-space endowed with Nambu bracket is discussed in a general framework. Definition of the canonical transformations is constructed based on canonoid transformations. It is shown that generating functions, transformed Hamilton functions and the transformation itself for given generating functions can be determined by solving Pfaffian differential equations corresponding to that quantities. Types of the generating functions are introduced and all of them are listed. Infinitesimal canonical transformations are also discussed. Finally, we show that the decomposition of canonical transformations is also possible in three-dimensional phase space as in the usual two-dimensional one.

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45

Deręgowski, Jan B., and Peter McGeorge. "Oppel – Kundt Illusion in Three-Dimensional Space." Perception 35, no. 10 (October 2006): 1307–14. http://dx.doi.org/10.1068/p5524.

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46

Gordon, Dan, and R. Anthony Reynolds. "Image space shading of three-dimensional objects." Computer Vision, Graphics, and Image Processing 29, no. 1 (January 1985): 140. http://dx.doi.org/10.1016/s0734-189x(85)90157-4.

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47

Mitiche, Amar. "Three-dimensional space from optical flow correspondence." Computer Vision, Graphics, and Image Processing 42, no. 3 (June 1988): 306–17. http://dx.doi.org/10.1016/s0734-189x(88)80041-0.

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48

Paul Gibson, B. "The light path in three‐dimensional space." Kybernetes 32, no. 7/8 (October 2003): 1083–98. http://dx.doi.org/10.1108/03684920310483199.

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49

Paul Gibson, B. "Relativistic coordinate shifting within three‐dimensional space." Kybernetes 32, no. 7/8 (October 2003): 1099–112. http://dx.doi.org/10.1108/03684920310483207.

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50

Mack, Charlotte Williams. "Activities: Exploring Three– and Four–Dimensional Space." Mathematics Teacher 88, no. 7 (October 1995): 572–90. http://dx.doi.org/10.5951/mt.88.7.0572.

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