標(biāo)題: Titlebook: An Introduction to Computational Origami; Tetsuo Ida Book 2020 Springer Nature Switzerland AG 2020 paper fold.Euclid and Origami geometry. [打印本頁(yè)] 作者: 馬用 時(shí)間: 2025-3-21 19:24
書(shū)目名稱An Introduction to Computational Origami影響因子(影響力)
書(shū)目名稱An Introduction to Computational Origami影響因子(影響力)學(xué)科排名
書(shū)目名稱An Introduction to Computational Origami網(wǎng)絡(luò)公開(kāi)度
書(shū)目名稱An Introduction to Computational Origami網(wǎng)絡(luò)公開(kāi)度學(xué)科排名
書(shū)目名稱An Introduction to Computational Origami被引頻次
書(shū)目名稱An Introduction to Computational Origami被引頻次學(xué)科排名
書(shū)目名稱An Introduction to Computational Origami年度引用
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書(shū)目名稱An Introduction to Computational Origami讀者反饋
書(shū)目名稱An Introduction to Computational Origami讀者反饋學(xué)科排名
作者: Flavouring 時(shí)間: 2025-3-21 22:32
Tetsuo IdaTreats origami as basic geometrical operations that are represented and manipulated symbolically and graphically by computers.Includes detailed explanations how classical and modern geometrical proble作者: PHON 時(shí)間: 2025-3-22 00:43 作者: gnarled 時(shí)間: 2025-3-22 07:44 作者: 有花 時(shí)間: 2025-3-22 10:54 作者: VERT 時(shí)間: 2025-3-22 16:47
https://doi.org/10.1007/978-3-319-59189-6paper fold; Euclid and Origami geometry; Groebner basis; automated theorem proving; origami geometry作者: Carcinogen 時(shí)間: 2025-3-22 17:28
Springer Nature Switzerland AG 2020作者: LARK 時(shí)間: 2025-3-22 21:47
Die Sichtbarmachung des Unsichtbarenhools. We construct those shapes usually by a straightedge and a compass, so-called a Euclidian tool of construction. We explain the set of the basic fold rules and show, by examples, that it is as powerful as a straightedge and a compass. Furthermore, we show that the set of basic fold rules enable作者: expository 時(shí)間: 2025-3-23 02:37
https://doi.org/10.1007/978-3-663-04661-5ometric objects. We show that Huzita-Justin’s basic folds can construct them without such tools but by hand. We reformulate Huzita-Justin’s fold rules by giving them precise conditions for their use. We prove that we can decide whether, by the reformulated rules, we can perform a fold as specified b作者: membrane 時(shí)間: 2025-3-23 05:53 作者: synovium 時(shí)間: 2025-3-23 10:29 作者: 得意人 時(shí)間: 2025-3-23 13:57
https://doi.org/10.1007/978-94-015-0602-1n adequate length, we can construct the simplest knot by three folds. We can make the shape of the knot a regular pentagon if we fasten the knot rigidly. We analyze the knot fold formally so that we can construct it rigorously and verify the correctness of the construction by algebraic methods. In p作者: Fecal-Impaction 時(shí)間: 2025-3-23 22:06
,Vierzehntes und Fünfzehntes Jahrhundert,ewriting system (O, ?), where O is the set of abstract origamis and ? is a binary relation on O, that models a fold. An abstract origami is a structure (∏,?～?,??), where ∏ is a set of faces constituting an origami, and?～?and???are binary relations on ∏, each denoting adjacency and superposition rela作者: Original 時(shí)間: 2025-3-24 00:52
Book 2020. Focusing on how classical and modern geometrical problems are solved by means of origami, the book explains the methods not only with mathematical rigor but also by appealing to our scientific intuition, combining mathematical formulas and graphical images to do so. In turn, it discusses the verif作者: 象形文字 時(shí)間: 2025-3-24 05:52
Verification of Origami Geometry, our verification method. One is a simple geometric shape to explain the principle of verification using algebraic methods. The other two are the proofs of a regular pentagon construction and the generalized Morley’s theorem. Through the three examples, we see the computationally streamlined geometric construction and verification.作者: bile648 時(shí)間: 2025-3-24 09:51 作者: DECRY 時(shí)間: 2025-3-24 11:16 作者: thrombosis 時(shí)間: 2025-3-24 18:09 作者: 我的巨大 時(shí)間: 2025-3-24 21:05
,Vierzehntes und Fünfzehntes Jahrhundert,tions between the faces. This view is one step forward towards our more profound understanding of 3D and semi-3D origami folds, where we have overlapping faces. We take a classical origami crane as an example of our discussion and show how the theories discussed in this chapter formally analyze it.作者: 清唱?jiǎng)?nbsp; 時(shí)間: 2025-3-25 02:26
0943-853X led explanations how classical and modern geometrical proble.In this book, origami is treated as a set of basic geometrical?objects?that are represented and manipulated symbolically and graphically by computers. Focusing on how classical and modern geometrical problems are solved by means of origami作者: jet-lag 時(shí)間: 2025-3-25 06:56 作者: anticipate 時(shí)間: 2025-3-25 11:11
Simple Origami Geometry,fold rules and show, by examples, that it is as powerful as a straightedge and a compass. Furthermore, we show that the set of basic fold rules enables us to construct the shapes by folding by hand. The set of the basic fold rules is the main ingredient of more powerful Huzita-Justin’s fold rules that we discuss in Chapter ..作者: 機(jī)械 時(shí)間: 2025-3-25 13:22 作者: shrill 時(shí)間: 2025-3-25 16:51
https://doi.org/10.1007/978-94-015-0602-1lds. The knot folds are the combination of superpositions of faces and insertions of faces into the slits between the face layers. The inserts enable the knot to be rigid. We use Huzita-Justin folds as the basis of the knot folds and extend them to allow for the knot folds.作者: disrupt 時(shí)間: 2025-3-25 23:22
Logical Analysis of Huzita-Justin Folds, folded. The obtained solutions, both in numeric and symbolic forms, make origami computationally tractable for further treatments, such as visualization and automated verification of the correctness of the origami construction.作者: 不可磨滅 時(shí)間: 2025-3-26 02:28 作者: Juvenile 時(shí)間: 2025-3-26 04:33
0943-853X d graphical images to do so. In turn, it discusses the verification of origami using computer software and symbolic computation tools. The binary code for the origami software, called Eos and created by the author, is also provided..978-3-319-59189-6Series ISSN 0943-853X Series E-ISSN 2197-8409 作者: Decongestant 時(shí)間: 2025-3-26 08:50 作者: Entreaty 時(shí)間: 2025-3-26 14:45 作者: 舞蹈編排 時(shí)間: 2025-3-26 17:18 作者: Confirm 時(shí)間: 2025-3-27 00:02
Origami Geometry based on Huzita-Justin Folds,ometric objects. We show that Huzita-Justin’s basic folds can construct them without such tools but by hand. We reformulate Huzita-Justin’s fold rules by giving them precise conditions for their use. We prove that we can decide whether, by the reformulated rules, we can perform a fold as specified b作者: 矛盾 時(shí)間: 2025-3-27 02:29 作者: 罐里有戒指 時(shí)間: 2025-3-27 07:41
Verification of Origami Geometry,During the construction, the logical formulas that describe the geometric configuration are formed and stored. We use those formulas for verifying the geometric properties of the constructed origami. In this chapter, we detail the process of verification. We give three examples of the application of作者: Absenteeism 時(shí)間: 2025-3-27 11:57
Polygonal Knot Origami,n adequate length, we can construct the simplest knot by three folds. We can make the shape of the knot a regular pentagon if we fasten the knot rigidly. We analyze the knot fold formally so that we can construct it rigorously and verify the correctness of the construction by algebraic methods. In p作者: instill 時(shí)間: 2025-3-27 17:28
Abstract Origami,ewriting system (O, ?), where O is the set of abstract origamis and ? is a binary relation on O, that models a fold. An abstract origami is a structure (∏,?～?,??), where ∏ is a set of faces constituting an origami, and?～?and???are binary relations on ∏, each denoting adjacency and superposition rela作者: follicular-unit 時(shí)間: 2025-3-27 20:16
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