Relevant bibliographies by topics / 4-D)

Contents

  1. Journal articles
  2. Dissertations / Theses
  3. Books
  4. Book chapters
  5. Conference papers
  6. Reports

Academic literature on the topic '4-D)'

Author: Grafiati
Published: 4 June 2021
Last updated: 29 January 2023

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Journal articles on the topic "4-D)"

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Takeo, Kenichi, Yasuhiro Teramoto, Yumi Shimono, and Yasunori Nitta. "Synthesis of the oligosaccharides α-d-Glcp(1→4)-d-Xylp, α-d-Xylp-(1→4)-d-Glcp, α-d-Glcp-(1→4)-α-d-Glcp-(1→4)-d-Xylp, α-d-Glcp-(1→4)-α-d-Xylp-(1→4)-d-Glcp, and α-d-Xylp-(1→4)-α-d-Glcp-(1→4)-d-Glcp." Carbohydrate Research 209 (January 1991): 167–79. http://dx.doi.org/10.1016/0008-6215(91)80154-f.

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Gilgun, Jane F. "The 4-D." Journal of Human Behavior in the Social Environment 10, no. 4 (May 17, 2005): 51–73. http://dx.doi.org/10.1300/j137v10n04_04.

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Zadorozhny, A. V. "Synthesis of substituted 4-aminothieno[2,3-d]-, 4-aminothieno[3,2-d]- and 4-aminothieno[3,4-d]pyrimidines." Chemistry of Heterocyclic Compounds 48, no. 7 (October 2012): 1028–32. http://dx.doi.org/10.1007/s10593-012-1095-y.

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Liu, Hong, and A. A. Tseytlin. "D = 4 super Yang-Mills, D = 5 gauged supergravity and D = 4 conformal supergravity." Nuclear Physics B 533, no. 1-3 (November 1998): 88–108. http://dx.doi.org/10.1016/s0550-3213(98)00443-x.

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Elkies, Noam D. "On A 4 + B 4 + C 4 = D 4." Mathematics of Computation 51, no. 184 (October 1988): 825. http://dx.doi.org/10.2307/2008781.

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Shafiee, A., A. Shafaati, and B. Habibi-Khameneh. "Selenium heterocycles. XXXIX. Synthesis of thieno[3, 4-d]thiazole, thieno[3, 4-d]selenazole, selenolo[3, 4-d]thiazole and selenolo[3, 4-d]selenazole." Journal of Heterocyclic Chemistry 26, no. 3 (May 1989): 709–11. http://dx.doi.org/10.1002/jhet.5570260334.

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André, Jean-Marie. "4. Copeaux d’ images." Hegel N° 4, no. 4 (2017): 345. http://dx.doi.org/10.4267/2042/63790.

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Talati, Ronak, and Shubham Shah. "4-D Authentication Mechanism." IOSR Journal of Computer Engineering 16, no. 2 (2014): 01–06. http://dx.doi.org/10.9790/0661-16250106.

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Weissman, Martin H. "D 4 modular forms." American Journal of Mathematics 128, no. 4 (2006): 849–98. http://dx.doi.org/10.1353/ajm.2006.0035.

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Martineau, Kimberly. "Oil in 4-D." Scientific American 277, no. 5 (November 1997): 45–47. http://dx.doi.org/10.1038/scientificamerican1197-45b.

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Dissertations / Theses on the topic "4-D)"

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Ecker, James Sherwood. "D+4." Xavier University / OhioLINK, 2004. http://rave.ohiolink.edu/etdc/view?acc_num=xavier1352821786.

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Elkouhen, Mehdi. "Modélisation géométrique 4-D appliquée à l'animation." Université Louis Pasteur (Strasbourg) (1971-2008), 2002. http://www.theses.fr/2002STR13206.

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Le contrôle de la forme et du genre de surfaces animées reste un problème difficile. En effet, représenter les objets par des surfaces implicites permet de créer des modifications topologiques sur les objets animés mais ne permet pas un contrôle précis de leur topologie. Par exemple, des trous ou des composantes déconnectées peuvent apparaître sur les objets animés. A l'inverse, représenter les objets des surfaces subdivisées en sommets, arêtes, faces rend très difficile la définition des modifications topologiques. Au LSIIT, nous représentons les animations par des objets 4-D; un film est extrait d'un objet 4-D par l'affichage de ses coupes par un ensemble d'hyperplans. C'est ce que nous appelons la modélisation géométrique 4-D ou l'animation 4-D. Ce modèle permet de créer des animations d'objets avec modifications topologiques mais soulève un nouveau problème. En effet pour une animation donnée, comment imaginer un objet 4-D qui le représente et comment construire cet objet? Dans cette thèse, nous nous sommes intéressés en particulier à la fusion de deux objets homéomorphes. Les développements ont été réalisés dans le modeleur STIGMA (Space-Time Interpolation for the Geometric Modelling of Animations). Dans la première partie, nous définissons un outil de déformation axial et un outil surfacique. Nous montrons ensuite qu'en courbant les objets construits par extrusion, il est facile de construire des fusions de deux objets identiques. Nous montrons aussi comment contrôler le chemin de la fusion ainsi que le nombre de zones de fusions entre les deux objets. Dans la seconde partie, nous définissons la primitive de construction d'objets 4-D appelée Métamorphose 4-D qui prend en paramètre deux objets homéomorphes et construit une animation qui transforme le premier objet en le deuxième. Ensuite, nous appliquons nos outils de déformation aux objets construits grâce à cet opérateur pour définir la fusion de deux objets de genres arbitraires mais homéomorphes
The control on the shape and topology of animated objects is a complex problem. When representing objects by implicit surfaces, it is possible to create animations with topological changes. But handles or disconnected components can appear on the animated objects. When representing objects by cellular surfaces, creating this kind of effects is hard and requires strong designer interaction. We represent animations by 4-D objects; a movie is extracted from a 4-D object by displaying its slices by a set of hyper-planes. This way of representing animations permits to construct animations with topological changes but creates a new problem. For a given animation, how can the designer imagine a 4-D object that defines it and construct it? In this thesis, we studied the merging of two homeomorphic objects. We developed a set of tools that we integrated to the space-time modeller of animations STIGMA (Space-Time Interpolation for the Geometric Modelling of Animations). In the first part, we describe a new 4-D tool defined by a Bezier curve and a tool defined by a Bezier rectangular surface. By bending objects constructed using the 4-D extrusion operator, we construct the merging of two identical objects. We also explain how to control the path of the merging and the number of areas where the two objects merge
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Kim, Jusub. "Efficient rendering of large 3-D and 4-D scalar fields." College Park, Md.: University of Maryland, 2008. http://hdl.handle.net/1903/8250.

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Thesis (Ph. D.) -- University of Maryland, College Park, 2008.
Thesis research directed by: Dept. of Electrical and Computer Engineering. Title from t.p. of PDF. Includes bibliographical references. Published by UMI Dissertation Services, Ann Arbor, Mich. Also available in paper.
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Oak, James N. "Characterization of epitope-tagged dopamine D¦4 receptors." Thesis, National Library of Canada = Bibliothèque nationale du Canada, 1999. http://www.collectionscanada.ca/obj/s4/f2/dsk1/tape9/PQDD_0001/MQ45554.pdf.

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Nunes, Luciana AngÃlica da Silva. "VisÃo supersimÃtrica de modelos topolÃgicos e Branas em D=4 e D=5." Universidade Federal do CearÃ, 2008. http://www.teses.ufc.br/tde_busca/arquivo.php?codArquivo=2587.

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FundaÃÃo de Amparo à Pesquisa do Estado do CearÃ
CoordenaÃÃo de AperfeiÃoamento de NÃvel Superior
Conselho Nacional de Desenvolvimento CientÃfico e TecnolÃgico
A linha principal dessa tese relaciona-se com teorias supersimÃtricas. Junta-se à essa linha principal uma discussÃo sobre propagadores de campos de Kalb-Ramond em branas. Na realidade os campos anti-simÃtricos sÃo outro fio condutor deste trabalho, aparecendo em quase todos os tÃpicos. Inicialmente, em branas do tipo delta de Dirac, tÃpicas dos modelos de Dvali de Randall-Sundrum, mostramos que a relaÃÃo que ocorre entre os propagadores de campos vetoriais em D=4 e D=5 dimensÃes espaÃo-temporais, continua vÃlida quando tratamos campos tensoriais anti-simÃtricos. Tal resultado subsidia especulaÃÃes de que campos tensoriais podem ser localizados na brana. No que tange a teorias com supersimetria, nossas investigaÃÃes se dividem em trÃs direÃÃes, a saber: 1) modelos topolÃgicos em D=5, no contexto da chamada pseudo-supersimetria, 2) construÃÃo de uma descriÃÃo plena do superespaÃo em D=5, inÃdita na literatura, a qual denominamos de superespaÃo intrÃnseco, para diferenciar da proposta de pseudo-supersimetria em D=5, 3) descriÃÃo do efeito Aharanov-Casher em uma teoria supersimÃtrica em D=4 com termo de quebra de Lorentz. Quanto a modelos topolÃgicos, realizamos a extensÃo pseudosupersimÃtrica em D=5, de um termo com estrutura anÃloga ao termo de Chern-Simons, mas envolvendo apenas o campo tensorial de gauge de Kalb-Ramond . Obtivemos a expansÃo completa dos supercampos e demonstramos em detalhes o nÃmero de graus de liberdade do tensor anti-simÃtrico de rank-2 em D=5. Uma vez que construÃmos a expansÃo completa do supercampo de Kalb-Ramond, determinamos o parceiro fermiÃnico do termo topolÃgico 5-dimensional. Por outro lado, insatisfeitos com o formalismo existente na literatura para tratar sistemas com supersimetria em (4+1) dimensÃes, especialmente tendo em vista aplicaÃÃes em teorias de branas, construÃmos o formalismo de superespaÃo N=1 - D=5. Encontramos os geradores, e, conseqÃentemente, as derivadas covariantes de supersimetria e mostramos que existe uma dependÃncia explÃcita da quinta coordenada. Este à um resultado que permite propagaÃÃo na dimensÃo extra, a qual nÃo à descrita no formalismo de pseudosupersimetria uma vez que sÃo usadas as mesmas derivadas covariantes de supersimetria de quatro dimensÃes. Escrevemos o Modelo de Wess-Zumino em cinco dimensÃes usando o formalismo de supersimetria intrÃnseca, assim como um supercampo vetorial, o que permitiu a construÃÃo de uma teoria manifestamente supersimÃtrica em D=5 com invariÃncia de gauge. Por fim, no contexto de uma teoria supersimÃtrica em D=4, utilizamos um ansatz para quebrar a simetria de Lorentz, simplesmente impondo que determinado campo do modelo à constante, ao mesmo tempo em que a supersimetria à preservada. Adicionamos o termo de Fayet-Illiopoulos, que nos fornece um potencial e a partir da presenÃa desse potencial escrevemos uma nova lagrangiana que permite obter o efeito Aharonov-Casher em uma teoria supersimÃtrica com termo de quebra de Lorentz. Vale a pena mencionar ainda, quatro apÃndices, a saber: convenÃÃo e revisÃo de espinores; formas diferenciais para supercampos; a prova detalhada da existÃncia de trÃs graus de liberdade on-shell em D=5 para o campo de Kalb-Ramond; e Ãlgebra de deSitter nas representaÃÃes vetorial e espinorial SO(1,4).
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Nunes, Luciana Angélica da Silva. "Visão supersimétrica de modelos topológicos e Branas em D=4 e D=5." reponame:Repositório Institucional da UFC, 2008. http://www.repositorio.ufc.br/handle/riufc/12776.

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NUNES, Luciana Angélica da Silva. Visão supersimétrica de modelos topológicos e Branas em D=4 e D=5. 2008. 149 f. Tese (Doutorado em Física) - Programa de Pós-Graduação em Física, Departamento de Física, Centro de Ciências, Universidade Federal do Ceará, Fortaleza, 2008.
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A linha principal dessa tese relaciona-se com teorias supersimétricas. Junta-se à essa linha principal uma discussão sobre propagadores de campos de Kalb-Ramond em branas. Na realidade os campos anti-simétricos são outro fio condutor deste trabalho, aparecendo em quase todos os tópicos. Inicialmente, em branas do tipo delta de Dirac, típicas dos modelos de Dvali de Randall-Sundrum, mostramos que a relação que ocorre entre os propagadores de campos vetoriais em D=4 e D=5 dimensões espaço-temporais, continua válida quando tratamos campos tensoriais anti-simétricos. Tal resultado subsidia especulações de que campos tensoriais podem ser localizados na brana. No que tange a teorias com supersimetria, nossas investigações se dividem em três direções, a saber: 1) modelos topológicos em D=5, no contexto da chamada pseudo-supersimetria, 2) construção de uma descrição plena do superespaço em D=5, inédita na literatura, a qual denominamos de superespaço intrínseco, para diferenciar da proposta de pseudo-supersimetria em D=5, 3) descrição do efeito Aharanov-Casher em uma teoria supersimétrica em D=4 com termo de quebra de Lorentz. Quanto a modelos topológicos, realizamos a extensão pseudosupersimétrica em D=5, de um termo com estrutura análoga ao termo de Chern-Simons, mas envolvendo apenas o campo tensorial de gauge de Kalb-Ramond . Obtivemos a expansão completa dos supercampos e demonstramos em detalhes o número de graus de liberdade do tensor anti-simétrico de rank-2 em D=5. Uma vez que construímos a expansão completa do supercampo de Kalb-Ramond, determinamos o parceiro fermiônico do termo topológico 5-dimensional. Por outro lado, insatisfeitos com o formalismo existente na literatura para tratar sistemas com supersimetria em (4+1) dimensões, especialmente tendo em vista aplicações em teorias de branas, construímos o formalismo de superespaço N=1 - D=5. Encontramos os geradores, e, conseqüentemente, as derivadas covariantes de supersimetria e mostramos que existe uma dependência explícita da quinta coordenada. Este é um resultado que permite propagação na dimensão extra, a qual não é descrita no formalismo de pseudosupersimetria uma vez que são usadas as mesmas derivadas covariantes de supersimetria de quatro dimensões. Escrevemos o Modelo de Wess-Zumino em cinco dimensões usando o formalismo de supersimetria intrínseca, assim como um supercampo vetorial, o que permitiu a construção de uma teoria manifestamente supersimétrica em D=5 com invariância de gauge. Por fim, no contexto de uma teoria supersimétrica em D=4, utilizamos um ansatz para quebrar a simetria de Lorentz, simplesmente impondo que determinado campo do modelo é constante, ao mesmo tempo em que a supersimetria é preservada. Adicionamos o termo de Fayet-Illiopoulos, que nos fornece um potencial e a partir da presença desse potencial escrevemos uma nova lagrangiana que permite obter o efeito Aharonov-Casher em uma teoria supersimétrica com termo de quebra de Lorentz. Vale a pena mencionar ainda, quatro apêndices, a saber: convenção e revisão de espinores; formas diferenciais para supercampos; a prova detalhada da existência de três graus de liberdade on-shell em D=5 para o campo de Kalb-Ramond; e álgebra de deSitter nas representações vetorial e espinorial SO(1,4).
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Ménard, Geneviève. "Effets des leucotriènes D¦4 sur les macrophages alvéolaires." Thesis, National Library of Canada = Bibliothèque nationale du Canada, 2000. http://www.collectionscanada.ca/obj/s4/f2/dsk1/tape4/PQDD_0018/MQ49110.pdf.

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Garmy, Jean-Pierre. "Syndrome parasellaire aigü révélateur d' adénome hypophysaire : 4 observations." Clermont-Ferrand 1, 1987. http://www.theses.fr/1987CLF13031.

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Le syndrome de compression parasellaire brutal révélateur d' adénome hypophysaire est étudié à propos de 4 observations, comparées à 55 cas de la littérature. Révélateur pour 1,7 à 2,6 % des adénomes décrits, il associe des signes ophtalmologiques (100%), neurologiques (93% dont céphalée : 61%) et endocriniens. Le diagnostic est précisé par la tomodensitométrie, parfois l' artériographie, voire la résonance magbétique nucléaire. La sévérité des signes visuels peut nécessiter une décompression neuro-chirurgicale en plus du traitement médical. La guérison est de règle mais le plus souvent au prix de séquelles ophtalmologiques et endocriniennes. Lorsque la nécrose est imcomplète, l' histologie permet de reconnaitre par ordre de fréquence décroissante : prolactinome, adénome somatotrope, adénome corticotrope. La physiopathologie de l' apoplexie est complexe et à coté des classiques phénomènes vasculaires, apparait la notion récente d' auto-immunité antéthypophysaire (hypophysite).
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BRAND'EL, SYLVAIN. "Conception et implantation d'un modeleur 4-d pour l'animation." Université Louis Pasteur (Strasbourg) (1971-2008), 2000. http://www.theses.fr/2000STR13031.

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Parmi toutes les methodes d'animation, certaines sont particulierement adaptees a autoriser les modifications topologiques. Certaines metamorphoses, les surfaces implicites, ou encore les objets espace-temps comportent de telles modifications. Dans le cadre des objets espace-temps, pour permettre de telles animations, et plus generalement pour ne pas restreindre le type d'animation possible, il est necessaire de recourir a un ensemble d'operations qui permettent de modeliser des objets 4-d de forme et de structure topologique quelconque. Le travail effectue est la conception et l'implantation d'un modeleur geometrique d'objets 4-d qui regroupe un tel ensemble d'operations, offrant un controle precis de l'animation en agissant directement sur l'objet 4-d. Ce modeleur, baptise stigma (pour space-time interpolation for the geometric modelling of animations), comporte une interface utilisateur specifique concue pour l'animation qui appuie sur la perception et la visualisation des objets 4-d. Stigma comporte des operations de construction d'objets 4-d et des operations de modification du plongement. La premiere categorie regroupe des primitives de construction d'objets surfaciques et volumiques simples, des operations topologiques, telles que les operations inherentes aux cartes generalisees, le modele topologique utilise, ou la fusion, et des operations de changement de dimension. Ces derniers operateurs, tres souvent utilises, sont l'extrusion et l'epaississement (augmentation de la dimension), et l'operation de coupe (diminution de la dimension), qui permet d'extraire des animations des objets espace-temps modelises. La seconde categorie, plus restreinte, regroupe les operations modifiant la geometrie d'objets prealablement modelises, et non leur topologie. Ces operations sont principalement les transformations et le modele de deformation dogme. La diversite des resultats obtenus montre bien l'etendue des possibilites offertes par les objets 4-d.
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Ludovici, Matteo <1979&gt. "Studi su modelli supersimmetrici con N=1 in d=4." Doctoral thesis, Alma Mater Studiorum - Università di Bologna, 2011. http://amsdottorato.unibo.it/3894/.

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Books on the topic "4-D)"

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Landphair, Harlow C. Applications of 3-D and 4-D visualization technology in transportation. Washington, D.C: National Academy Press, 1996.

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Keen, C. E., and R. T. Haworth. D-4 Rifted continental margin off Labrador. Edited by R. C. Speed. Boulder, CO: Geological Society of America, 1985. http://dx.doi.org/10.1130/dnag-cot-d-4.

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Ford, Ken. D-Day 1944 (4): Gold & Juno Beaches. Oxford: Osprey Pub., 2002.

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Wrenn, Bud. Innovative planning: Your church in 4-D. St. Louis, Mo: Chalice Press, 2009.

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Innovative planning: Your church in 4-D. St. Louis, Mo: Chalice Press, 2008.

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Niyazı̂. Niyazı̂-i Mısrı̂: Hayatı, edebı̂ kişiliği, eserleri ve divanı : tenkitli metin. Kızılay, Ankara: Akçağ, 1998.

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Giesecke, Ernestine. 3-D pentominoes activity book: Grades 4-6. Vernon Hills, Ill: Learning Resources, 1996.

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Kasai, Kaoru. Kaoru Kasai - D&D Scan #4. Rikuyo-Sha Publishing,Japan, 1998.

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Initial D VOL. 4. TokyoPop, 2002.

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Ribeiro, Agnaldo. As 4 Brevias D... Independently Published, 2019.

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Book chapters on the topic "4-D)"

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Weik, Martin H. "D-4." In Computer Science and Communications Dictionary, 474. Boston, MA: Springer US, 2000. http://dx.doi.org/10.1007/1-4020-0613-6_5759.

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Umberto, F. "4 D." In CRC World Dictionary of Palms, 727–836. CRC Press Taylor & Francis Group 6000 Broken Sound Parkway NW, Suite 300 Boca Raton, FL 33487-2742: CRC Press, 2017. http://dx.doi.org/10.1201/9781315155449-5.

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Bakhtiyarov, Sayavur I. "Topic D-4." In Solving Practical Engineering Mechanics Problems: Dynamics, 65–95. Cham: Springer International Publishing, 2018. http://dx.doi.org/10.1007/978-3-031-79613-5_4.

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Akhtyamov, Azamat M. "On Degenerate Boundary Conditions for Operator $$D^4$$ D 4." In Springer Proceedings in Mathematics & Statistics, 195–203. Cham: Springer International Publishing, 2017. http://dx.doi.org/10.1007/978-3-319-67053-9_18.

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Schomburg, Dietmar, and Dörte Stephan. "D-Arabinitol 4-dehydrogenase." In Enzyme Handbook 9, 85–87. Berlin, Heidelberg: Springer Berlin Heidelberg, 1995. http://dx.doi.org/10.1007/978-3-642-85200-8_11.

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Schomburg, Dietmar, and Dörte Stephan. "D-4-Hydroxyphenylglycine transaminase." In Enzyme Handbook 13, 531–33. Berlin, Heidelberg: Springer Berlin Heidelberg, 1997. http://dx.doi.org/10.1007/978-3-642-59176-1_107.

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Duff, M. J. "d = 4 Supergravity from d = 11: Conjectures Revisited." In Supersymmetry, 211–43. Boston, MA: Springer US, 1985. http://dx.doi.org/10.1007/978-1-4684-8398-7_5.

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Schomburg, Dietmar, and Dörte Stephan. "4-Hydroxybenzoate 4-O-beta-D-glucosyltransferase." In Enzyme Handbook 12, 877–79. Berlin, Heidelberg: Springer Berlin Heidelberg, 1996. http://dx.doi.org/10.1007/978-3-642-61117-9_194.

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Schomburg, Dietmar, and Dörte Stephan. "Oligosaccharide 4-alpha-D-glucosyltransferase." In Enzyme Handbook 12, 743–45. Berlin, Heidelberg: Springer Berlin Heidelberg, 1996. http://dx.doi.org/10.1007/978-3-642-61117-9_161.

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Schomburg, Dietmar, and Dörte Stephan. "D-Benzoylarginine-4-nitroanilide amidase." In Enzyme Handbook 16, 605–7. Berlin, Heidelberg: Springer Berlin Heidelberg, 1998. http://dx.doi.org/10.1007/978-3-642-58903-4_117.

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Conference papers on the topic "4-D)"

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Fang, Da-Gang, A.-Min Yao, and Wen Wu. "Synthesis of 4-D beampatterns using 4-D arrays." In 2016 IEEE International Symposium on Antennas and Propagation & USNC/URSI National Radio Science Meeting. IEEE, 2016. http://dx.doi.org/10.1109/aps.2016.7696060.

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Shukla, Neeharika. "4-D Seismic over 3-D." In International Conference on Engineering Geophysics, Al Ain, United Arab Emirates, 15-18 November 2015. Society of Exploration Geophysicists, 2015. http://dx.doi.org/10.1190/iceg2015-083.

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Lynn, Walt. "3-D, 4-D and Beyond." In Offshore Technology Conference. Offshore Technology Conference, 1997. http://dx.doi.org/10.4043/8313-ms.

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Moura, Filipe. "R^4 terms and d=4 supergravity." In Black Holes in General Relativity and String Theory. Trieste, Italy: Sissa Medialab, 2009. http://dx.doi.org/10.22323/1.075.0007.

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Kanaya, Ichi, Yoshito Ogata, and Kazuo Kawasaki. "4-D/n-D computer aided design." In SIGGRAPH07: Special Interest Group on Computer Graphics and Interactive Techniques Conference. New York, NY, USA: ACM, 2007. http://dx.doi.org/10.1145/1280720.1280744.

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Liu, Ying, and William A. Pearlman. "Four-Dimensional Wavelet Compression of 4-D Medical Images Using Scalable 4-D SBHP." In 2007 Data Compression Conference (DCC'07). IEEE, 2007. http://dx.doi.org/10.1109/dcc.2007.39.

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Prasoon, A. K., and K. Rajan. "4 × 4 2-D DCT for H.264/AVC." In the International Conference. New York, New York, USA: ACM Press, 2009. http://dx.doi.org/10.1145/1523103.1523218.

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Kim, Jung-Ho, Sam-Gyu Park, Myeong-Jong Yi, and Jae Gon Kim. "4-D inversion of geophysical monitoring data acquired over dynamically changing 4-D earth model." In Proceedings of the 8th SEGJ International Symposium. Society of Exploration Geophysicists of Japan, 2006. http://dx.doi.org/10.1190/segj082006-001.18.

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Wang, Xijun, Juan Liu, Wei Chen, and Zhigang Cao. "CORE-4: Cognition oriented relaying exploiting 4-D spectrum holes." In 2011 7th International Wireless Communications and Mobile Computing Conference (IWCMC 2011). IEEE, 2011. http://dx.doi.org/10.1109/iwcmc.2011.5982838.

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Yoon, Kyoungro, Bumsuk Choi, Eun-Seo Lee, and Tae-Beom Lim. "4-D broadcasting with MPEG-V." In 2010 IEEE 12th International Workshop on Multimedia Signal Processing (MMSP). IEEE, 2010. http://dx.doi.org/10.1109/mmsp.2010.5662029.

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Reports on the topic "4-D)"

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Snyder, D. D., Scott C. MacInnes, and Jennifer L. Hare. A Fast 4-D TEM System for UXO Characterization. Fort Belvoir, VA: Defense Technical Information Center, July 2003. http://dx.doi.org/10.21236/ada442592.

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Snyder, D. D. A Fast 4-D TEM System for UXO Characterization. Fort Belvoir, VA: Defense Technical Information Center, November 2004. http://dx.doi.org/10.21236/ada607147.

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Branham-Haar, K. A., R. A. Dinneen, K. D. Russell, and N. L. Skinner. Models and Results Database (MAR-D), Version 4. 0. Office of Scientific and Technical Information (OSTI), May 1992. http://dx.doi.org/10.2172/5299087.

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Little, T. A., G. H. Pessel, R. J. Newberry, J. E. Decker, L. E. Burns, and L. R. Flynn. Geologic map of parts of the Anchorage C-4, C-5 and D-4 quadrangles, Alaska. Alaska Division of Geological & Geophysical Surveys, 1986. http://dx.doi.org/10.14509/1202.

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Jobin, D., C. Dion, and P. Keating. Série des cartes géophysiques, SNRC 32 D/6 et parties des 32 D/2, 32 D/3, 32 D/4, 32 D/5, 32 D/10, 32 D/11 et 32 D/12, cartes gravimétriques du Groupe de Blake River, Québec. Natural Resources Canada/ESS/Scientific and Technical Publishing Services, 2008. http://dx.doi.org/10.4095/226068.

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Newberry, R. J., M. B. Werdon, D. S. P. Stevens, J. E. Athey, and D. J. Szumigala. Geologic map of the Council Area, Solomon D-4 and Bendeleben A-4 quadrangles, Seward Peninsula, Alaska. Alaska Division of Geological & Geophysical Surveys, November 2005. http://dx.doi.org/10.14509/14448.

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Stevens, D. S. P. Surficial geologic map of the Council Area, Solomon D-4 and Bendeleben A-4 quadrangles, Seward Peninsula, Alaska. Alaska Division of Geological & Geophysical Surveys, October 2005. http://dx.doi.org/10.14509/14446.

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Newberry, R. J., M. B. Werdon, J. E. Athey, and D. J. Szumigala. Bedrock geologic map of the Council area, Solomon D-4 and Bendeleben A-4 quadrangles, Seward Peninsula, Alaska. Alaska Division of Geological & Geophysical Surveys, October 2005. http://dx.doi.org/10.14509/7194.

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deGrassie, J. S., R. I. Pinsker, and W. P. Cary. 4 MW upgrade to the DIII-D fast wave current drive system. Office of Scientific and Technical Information (OSTI), October 1993. http://dx.doi.org/10.2172/10186315.

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Reifenstuhl, R. R., J. E. Decker, and W. L. Coonrad. Compilation of geologic data from the Taylor Mountains D-4 Quadrangle, southwestern Alaska. Alaska Division of Geological & Geophysical Surveys, 1985. http://dx.doi.org/10.14509/2392.

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