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Spatial complexitytheory, mathematic...
~
Papadimitriou, Fivos.
Spatial complexitytheory, mathematical methods and applications /
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
Spatial complexityby Fivos Papadimitriou.
其他題名:
theory, mathematical methods and applications /
作者:
Papadimitriou, Fivos.
出版者:
Cham :Springer International Publishing :2020.
面頁冊數:
xxi, 298 p. :ill. (some col.), digital ;24 cm.
Contained By:
Springer Nature eBook
標題:
Spatial analysis (Statistics)
電子資源:
https://doi.org/10.1007/978-3-030-59671-2
ISBN:
9783030596712$q(electronic bk.)
Spatial complexitytheory, mathematical methods and applications /
Papadimitriou, Fivos.
Spatial complexity
theory, mathematical methods and applications /[electronic resource] :by Fivos Papadimitriou. - Cham :Springer International Publishing :2020. - xxi, 298 p. :ill. (some col.), digital ;24 cm.
What is Spatial Complexity? -- Spatial Complexity in Nature -- Scientific and Technological Applications of Spatial Complexity -- Geometry and Spatial Complexity -- Probabilities and Spatial Complexity -- Algorithms and Spatial -- Complexity -- Topology and Spatial Complexity -- Creating Spatial Complexity from simple Maps -- Spatial Entropy and Spatial Complexity -- Spatial Information and Spatial Complexity -- Enigmas of Spatial Complexity -- Spatial Complexity on 3-Dimensional Surfaces -- Spatial Complexity in 4-Dimensional Spaces -- Spatial Complexity and Aesthetics -- Spatial Complexity and Psychology -- Philosophical Perspectives on Spatial Complexity -- Future Research in Spatial Complexity.
This book delivers stimulating input for a broad range of researchers, from geographers and ecologists to psychologists interested in spatial perception and physicists researching in complex systems. How can one decide whether one surface or spatial object is more complex than another? What does it require to measure the spatial complexity of small maps, and why does this matter for nature, science and technology? Drawing from algorithmics, geometry, topology, probability and informatics, and with examples from everyday life, the reader is invited to cross the borders into the bewildering realm of spatial complexity, as it emerges from the study of geographic maps, landscapes, surfaces, knots, 3D and 4D objects. The mathematical and cartographic experiments described in this book lead to hypotheses and enigmas with ramifications in aesthetics and epistemology.
ISBN: 9783030596712$q(electronic bk.)
Standard No.: 10.1007/978-3-030-59671-2doiSubjects--Topical Terms:
185012
Spatial analysis (Statistics)
LC Class. No.: QA278.2 / .P373 2021
Dewey Class. No.: 519.536
Spatial complexitytheory, mathematical methods and applications /
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What is Spatial Complexity? -- Spatial Complexity in Nature -- Scientific and Technological Applications of Spatial Complexity -- Geometry and Spatial Complexity -- Probabilities and Spatial Complexity -- Algorithms and Spatial -- Complexity -- Topology and Spatial Complexity -- Creating Spatial Complexity from simple Maps -- Spatial Entropy and Spatial Complexity -- Spatial Information and Spatial Complexity -- Enigmas of Spatial Complexity -- Spatial Complexity on 3-Dimensional Surfaces -- Spatial Complexity in 4-Dimensional Spaces -- Spatial Complexity and Aesthetics -- Spatial Complexity and Psychology -- Philosophical Perspectives on Spatial Complexity -- Future Research in Spatial Complexity.
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This book delivers stimulating input for a broad range of researchers, from geographers and ecologists to psychologists interested in spatial perception and physicists researching in complex systems. How can one decide whether one surface or spatial object is more complex than another? What does it require to measure the spatial complexity of small maps, and why does this matter for nature, science and technology? Drawing from algorithmics, geometry, topology, probability and informatics, and with examples from everyday life, the reader is invited to cross the borders into the bewildering realm of spatial complexity, as it emerges from the study of geographic maps, landscapes, surfaces, knots, 3D and 4D objects. The mathematical and cartographic experiments described in this book lead to hypotheses and enigmas with ramifications in aesthetics and epistemology.
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