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Journal articles on the topic 'Three dimensional space'

Author: Grafiati

Published: 4 June 2021

Last updated: 25 July 2025

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1

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

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2

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 (2017): 1132–33. http://dx.doi.org/10.31142/ijtsrd7192.

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3

Egorov, Yaroslav, and Victor Fainshtein. "Kinematic characteristics of stealth CME in three-dimensional space." Solar-Terrestrial Physics 8, no. 3 (2022): 13–21. http://dx.doi.org/10.12737/stp-83202202.

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We have studied and compared kinematic characteristics of the motion of coronal mass ejections (CMEs) in three-dimensional (3D) space for three groups of CMEs for the period 2008–2014. These CME groups include: (i) stealth CMEs, (ii) CMEs that originate on the visible side of the Sun (for an observer on Earth) and are associated with X-ray flares and filament eruption, (iii) all CMEs registered during the given period. Stealth CMEs are CMEs that emerge on the visible side of the Sun and are unrelated to X-ray flares, as well as to filament eruption. We compare kinematic and some physical chara

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4

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

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5

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

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6

Castle, Toen, Myfanwy E. Evans, Stephen T. Hyde, Stuart Ramsden, and Vanessa Robins. "Trading spaces: building three-dimensional nets from two-dimensional tilings." Interface Focus 2, no. 5 (2012): 555–66. http://dx.doi.org/10.1098/rsfs.2011.0115.

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We construct some examples of finite and infinite crystalline three-dimensional nets derived from symmetric reticulations of homogeneous two-dimensional spaces: elliptic ( S 2 ), Euclidean ( E 2 ) and hyperbolic ( H 2 ) space. Those reticulations are edges and vertices of simple spherical, planar and hyperbolic tilings. We show that various projections of the simplest symmetric tilings of those spaces into three-dimensional Euclidean space lead to topologically and geometrically complex patterns, including multiple interwoven nets and tangled nets that are otherwise difficult to generate ab in

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7

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

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8

Schoumans, N., A. C. Sittig, and J. J. D. van der Gon. "Pointing in Three-Dimensional Space." Perception 25, no. 1_suppl (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 re

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9

Hazagerov, G. G. "Three-Dimensional Space of Style." Croatica et Slavica Iadertina 20, no. 2 (2025): 49–75. https://doi.org/10.15291/csi.4606.

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The article makes an attempt at a unified conceptualization of stylistic theories. Therefore, a three-dimensional space of style should be considered. One axis of this space describes rhetorical theories of style, the other refers to holistic theories, and the third relates to normative theories. First, rhetorical theories are distinguished by their instrumental nature and connection with the speaker’s intention. In this regard, theories of three styles are considered. The actual rhetorical understanding is found in the “Rhetoric to Herennium”, the treatises of Cicero and Quintilian. Among mod

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10

Artikbaev, A., and B. M. Mamadaliyev. "Features of the geometry of the five-dimensional pseudo-Euclidean space of index two." E3S Web of Conferences 531 (2024): 03007. http://dx.doi.org/10.1051/e3sconf/202453103007.

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The article is devoted to the study of the geometry of subspaces of a five-dimensional pseudo-Euclidean space. This space is attractive because all kinds of semi-Euclidean, semi-pseudo-Euclidean, hyperbolic three-dimensional spaces with projective metrics are realized in its subspaces. In the sphere of the imaginary radius of space, de Sitter space is realized. Here there is a space with projective metrics in the sense of Cayley-Klein. It is a three-dimensional space with a metric that preserves space on itself when mapped linearly. The corresponding linear transformation is called the motion

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11

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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12

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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13

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

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14

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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15

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

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16

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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17

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 (1999): 708–25. http://dx.doi.org/10.1063/1.532699.

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18

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

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19

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 (1996): 1033–51. http://dx.doi.org/10.1016/0960-0779(95)00094-1.

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20

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 (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 coh

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21

Thorisson, Kristinn R. "Estimating Three-Dimensional Space from Multiple Two-Dimensional Views." Presence: Teleoperators and Virtual Environments 2, no. 1 (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 recor

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22

Manturova, V. O., A. Ya Kanel-Belov, S. Kim, and F. K. Nilov. "Two-dimensional self-trapping structures in three-dimensional space." Доклады Российской академии наук. Математика, информатика, процессы управления 515, no. 1 (2024): 92–99. http://dx.doi.org/10.31857/s2686954324010144.

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It is known that if a finite set of convex figures is present on the plane, whose interiors do not intersect, then among these figures there is at least one outermost figure – one that can be continuously moved “to infinity” (outside a large circle containing the other figures), while leaving all other figures stationary and not intersecting their interiors during the movement. It has been discovered that in three-dimensional space, there exists a phenomenon of self-trapping structures. A self-trapping structure is a finite (or infinite) set of convex bodies with non-intersecting interiors, su

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23

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 (2020): 19374. http://dx.doi.org/10.1364/oe.395282.

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24

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

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25

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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26

Jeffery, Kathryn J., Aleksandar Jovalekic, Madeleine Verriotis, and Robin Hayman. "Navigating in a three-dimensional world." Behavioral and Brain Sciences 36, no. 5 (2013): 523–43. http://dx.doi.org/10.1017/s0140525x12002476.

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AbstractThe study of spatial cognition has provided considerable insight into how animals (including humans) navigate on the horizontal plane. However, the real world is three-dimensional, having a complex topography including both horizontal and vertical features, which presents additional challenges for representation and navigation. The present article reviews the emerging behavioral and neurobiological literature on spatial cognition in non-horizontal environments. We suggest that three-dimensional spaces are represented in a quasi-planar fashion, with space in the plane of locomotion bein

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27

S., Sathyapriya, Harshini Devi D., and Priyanka N. "A Case Study in Application of Vectors in Three Dimensional Spaces." International Journal of Trend in Scientific Research and Development 2, no. 3 (2018): 419–23. https://doi.org/10.31142/ijtsrd10887.

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This paper presents a concept of vectors in three dimensional space and it will start by introducing the subject matter as well as giving a brief history on vectors in three dimensional space. This paper also gives different examples of vectors in three dimensional space and how they can be used to solve various real life problems. This concept have many applications in physics and engineering. For instance Vectors in space can be used to represent the physical force and velocity. S. Sathyapriya | D. Harshini Devi | N. Priyanka "A Case Study in Application of Vectors in Three Dimensional

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28

DERELİ, TEKİN, ADNAN TEĞMEN, and TUĞRUL HAKİOĞLU. "CANONICAL TRANSFORMATIONS IN THREE-DIMENSIONAL PHASE-SPACE." International Journal of Modern Physics A 24, no. 25n26 (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 th

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29

Shimono, Koichi, Saori Aida, and Tsutomu Kusano. "Numerical discrimination in a three dimensional space." Proceedings of the Annual Convention of the Japanese Psychological Association 78 (September 10, 2014): 2PM—1–067–2PM—1–067. http://dx.doi.org/10.4992/pacjpa.78.0_2pm-1-067.

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30

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

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31

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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32

Rabinowitz, Mario. "Why observable space is solely three dimensional." Advanced Studies in Theoretical Physics 8 (2014): 689–700. http://dx.doi.org/10.12988/astp.2014.4675.

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33

BELOTT, PETER. "Venous Access: Navigation in Three-Dimensional Space." Pacing and Clinical Electrophysiology 30, no. 9 (2007): 1051–53. http://dx.doi.org/10.1111/j.1540-8159.2007.00813.x.

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34

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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35

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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36

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

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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 (1992): 322–28. http://dx.doi.org/10.1107/s0108767391013673.

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38

Trotter, Yves. "Cortical Representation of Visual Three-Dimensional Space." Perception 24, no. 3 (1995): 287–98. http://dx.doi.org/10.1068/p240287.

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39

Button, Mark. "Policing Private Space – a three dimensional analysis." Criminal Justice Matters 68, no. 1 (2007): 20–21. http://dx.doi.org/10.1080/09627250708553278.

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40

Жихарев, Л., and L. Zhikharev. "Fractals In Three-Dimensional Space. I-Fractals." Geometry & Graphics 5, no. 3 (2017): 51–66. http://dx.doi.org/10.12737/article_59bfa55ec01b38.55497926.

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It has long been known that there are fractals, which construction resolve into cutting out of elements from lines, curves or geometric shapes according to a certain law. If the fractal is completely self-similar, its dimensionality is reduced relative to the original object and usually becomes fractional. The whole fractal is often decomposing into a set of separate elements, organized in the space of corresponding dimension. German mathematician Georg Cantor was among the first to propose such fractal set in the late 19th century. Later in the early 20th century polish mathematician Vaclav S

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41

Kinahan, P. E., J. G. Rogers, R. Harrop, and R. R. Johnson. "Three-dimensional image reconstruction in object space." IEEE Transactions on Nuclear Science 35, no. 1 (1988): 635–38. http://dx.doi.org/10.1109/23.12802.

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42

Stevanov, Jasmina, and Johannes M. Zanker. "Exploring Mondrian Compositions in Three-Dimensional Space." Leonardo 53, no. 1 (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

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43

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

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44

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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45

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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46

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

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47

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 (2005): 3–14. http://dx.doi.org/10.1016/j.pepi.2004.08.023.

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48

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

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49

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 (2002): 586–614. http://dx.doi.org/10.1016/s0022-247x(02)00269-x.

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50

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

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