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Mixed boundary problems in solid mec...

Vaysfeld, Natalya.

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Mixed boundary problems in solid mechanics

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Mixed boundary problems in solid mechanics/ by Natalya Vaysfeld, Zinaida Zhuravlova.
作者:	Vaysfeld, Natalya.
其他作者:	Zhuravlova, Zinaida.
出版者:	Cham :Springer Nature Switzerland : : 2023.,
面頁冊數:	xvii, 164 p. :ill., digital ;24 cm.
內容註:	1 Mixed boundary valued problems of solid mechanics -- 2 The method of construction of solutions for the mixed elasticity problems for a semi-infinite strip -- 3 The mixed problems of elasticity for a semi-strip -- 4 the problems of uncoupled thermoelasticity for the semi-strip -- 5 The stress concentration problems for the semi-strip with a transverse crack -- Appendix A: Step-by-step integration of the lame's equation by the variable y -- Appendix B: The calculation of the elements of green matrix -- Appendix C: The finding of the coefficients -- Appendix D: The summing up of the weakly-convergent parts of the integrals.
Contained By:	Springer Nature eBook
標題:	Boundary value problems. -
電子資源:	https://doi.org/10.1007/978-3-031-37826-3
ISBN:	9783031378263

Mixed boundary problems in solid mechanics
Vaysfeld, Natalya.

Mixed boundary problems in solid mechanics[electronic resource] /by Natalya Vaysfeld, Zinaida Zhuravlova. - Cham :Springer Nature Switzerland :2023. - xvii, 164 p. :ill., digital ;24 cm. - La matematica per il 3+2,v. 1552038-5757 ;. - La matematica per il 3+2 ;v. 155..

1 Mixed boundary valued problems of solid mechanics -- 2 The method of construction of solutions for the mixed elasticity problems for a semi-infinite strip -- 3 The mixed problems of elasticity for a semi-strip -- 4 the problems of uncoupled thermoelasticity for the semi-strip -- 5 The stress concentration problems for the semi-strip with a transverse crack -- Appendix A: Step-by-step integration of the lame's equation by the variable y -- Appendix B: The calculation of the elements of green matrix -- Appendix C: The finding of the coefficients -- Appendix D: The summing up of the weakly-convergent parts of the integrals.

The book covers a wide range of subjects and techniques related to mixed boundary problems of elasticity from basic concepts to special techniques that are unlikely to appear in traditional university graduate courses. This book may also be of interest to industrial researchers who encounter defects such as cracks and inclusions of different materials in mechanisms under different localization and type of loading. So the topics present the application of mathematical mechanics of solid bodies notably in elasticity, showing the interconnection of elasticity and temperature that would normally treated independently. Theoretical and experimental results are expected to be useful for researchers investigating a wide range of materials including metals, composites, ceramics, polymers, biomaterials and nanomaterials under different mechanical and temperature loading. The aim of the book is to introduce an interdisciplinary audience to a variety of stress state phenomena occurring in elasticity near defects and edges of the bodies. The book is aimed at researchers, primarily but not exclusively graduate students, postdoctoral researchers, specialists from Aerospace and Civil Engineering, Materials Science, and Engineering Mechanics and should naturally also be of interest to specialists of Physics and Applied Mathematics.

ISBN: 9783031378263

Standard No.: 10.1007/978-3-031-37826-3doiSubjects--Topical Terms:

527599
Boundary value problems.

LC Class. No.: QC20.7.B6 / V39 2023

Dewey Class. No.: 530.15535

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505 0 $a 1 Mixed boundary valued problems of solid mechanics -- 2 The method of construction of solutions for the mixed elasticity problems for a semi-infinite strip -- 3 The mixed problems of elasticity for a semi-strip -- 4 the problems of uncoupled thermoelasticity for the semi-strip -- 5 The stress concentration problems for the semi-strip with a transverse crack -- Appendix A: Step-by-step integration of the lame's equation by the variable y -- Appendix B: The calculation of the elements of green matrix -- Appendix C: The finding of the coefficients -- Appendix D: The summing up of the weakly-convergent parts of the integrals.
520 $a The book covers a wide range of subjects and techniques related to mixed boundary problems of elasticity from basic concepts to special techniques that are unlikely to appear in traditional university graduate courses. This book may also be of interest to industrial researchers who encounter defects such as cracks and inclusions of different materials in mechanisms under different localization and type of loading. So the topics present the application of mathematical mechanics of solid bodies notably in elasticity, showing the interconnection of elasticity and temperature that would normally treated independently. Theoretical and experimental results are expected to be useful for researchers investigating a wide range of materials including metals, composites, ceramics, polymers, biomaterials and nanomaterials under different mechanical and temperature loading. The aim of the book is to introduce an interdisciplinary audience to a variety of stress state phenomena occurring in elasticity near defects and edges of the bodies. The book is aimed at researchers, primarily but not exclusively graduate students, postdoctoral researchers, specialists from Aerospace and Civil Engineering, Materials Science, and Engineering Mechanics and should naturally also be of interest to specialists of Physics and Applied Mathematics.
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