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100%: Koranga, Bipin Singh; Padaliya, Sanjay Kumar: An Introduction to Tensor Analysis (ISBN: 9788770225816) River Publishers, Broschiert.
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65%: Bipin Singh Koranga/ Sanjay Kumar Padaliya: An Introduction to Tensor Analysis (ISBN: 9781000792591) Taylor & Francis Ltd. Taylor & Francis Ltd., in Englisch, auch als eBook.
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36%: Ratindra Gautam/ Bipin Singh Koranga/ Sanjay Kumar Padaliya: An Introduction to Fluid Dynamics (ISBN: 9786205492529) LAP LAMBERT Academic Publishing, in Englisch, Taschenbuch.
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An Introduction to Tensor Analysis - 4 Angebote vergleichen
Bester Preis: € 74,22 (vom 10.12.2020)1
An Introduction to Tensor Analysis Bipin Singh Koranga Author
~EN HC NW
ISBN: 9788770225816 bzw. 8770225818, vermutlich in Englisch, River Publishers, gebundenes Buch, neu.
Lieferung aus: Vereinigte Staaten von Amerika, zzgl. Versandkosten.
The subject of Tensor Analysis deals with the problem of the formulation of the relation between various entities in forms which remain invariant when we pass from one system of coordinates to another. The invariant form of equation is necessarily related to the possible system of coordinates with reference to which the equation remains invariant. The primary purpose of this book is the study of the invariance form of equation relative to the totality of the rectangular coordinate system in the three-dimensional Euclidean space. We start with the consideration of the way the sets representing various entities are transformed when we pass from one system of rectangular coordinates to another. A Tensor may be a physical entity that can be described as a Tensor only with respect to the manner of its representation by means of multi-sux sets associated with different systems of axes such that the sets associated with different systems of coordinates obey the transformation law for Tensor. We have employed sux notation for tensors of any order, we could also employ single letter such as A,B to denote Tensors.
The subject of Tensor Analysis deals with the problem of the formulation of the relation between various entities in forms which remain invariant when we pass from one system of coordinates to another. The invariant form of equation is necessarily related to the possible system of coordinates with reference to which the equation remains invariant. The primary purpose of this book is the study of the invariance form of equation relative to the totality of the rectangular coordinate system in the three-dimensional Euclidean space. We start with the consideration of the way the sets representing various entities are transformed when we pass from one system of rectangular coordinates to another. A Tensor may be a physical entity that can be described as a Tensor only with respect to the manner of its representation by means of multi-sux sets associated with different systems of axes such that the sets associated with different systems of coordinates obey the transformation law for Tensor. We have employed sux notation for tensors of any order, we could also employ single letter such as A,B to denote Tensors.
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An Introduction to Fluid Dynamics
~EN PB NW
ISBN: 6205492520 bzw. 9786205492529, vermutlich in Englisch, LAP LAMBERT Academic Publishing, Taschenbuch, neu.
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