عرض عادي

An introduction to differential geometry / K.S. Amur, D.J. Shetty, C.S. Bagewadi.

بواسطة:المساهم (المساهمين):نوع المادة : نصنصالناشر:Oxford, U.K. : Alpha Science International, [2010]تاريخ حقوق النشر: ©2010وصف:ix, 241 pages : illustrations ; 25 cmنوع المحتوى:
  • text
نوع الوسائط:
  • unmediated
نوع الناقل:
  • volume
تدمك:
  • 1842656090
  • 9781842656099
الموضوع:تصنيف مكتبة الكونجرس:
  • QA641 .A594 2010
المحتويات:
Differential calculus on Rn and related topics -- Differentiable manifolds -- Tangent, cotangent spaces and bundles -- One parameter group and lie derivatives -- Tensor algebra and calculus -- Connections -- Riemannian manifolds -- Submanifolds.
ملخص:"The concept of a differentiable manifold is introduced in a simple manner without going into its topological structure. Subsequently the reader is led to the same conceptual details as are found in other texts on the subjects. Since calculus on a differentiable manifold is done via the calculus on Rn, a preliminary chapter on the calculus on Rn is added. While introducing concepts such as tangent and cotangent bundles, tensor algebra and calculus, Riemannian geometry etc., enough care is taken to provide many details which enable the reader to grasp them easily."--Publisher's description.
المقتنيات
نوع المادة المكتبة الحالية رقم الطلب رقم النسخة حالة تاريخ الإستحقاق الباركود
كتاب كتاب UAE Federation Library | مكتبة اتحاد الإمارات General Collection | المجموعات العامة QA641 .A594 2010 (إستعراض الرف(يفتح أدناه)) C.1 Library Use Only | داخل المكتبة فقط 300100313366

Includes bibliographical references (pages 237-238) and index.

Differential calculus on Rn and related topics -- Differentiable manifolds -- Tangent, cotangent spaces and bundles -- One parameter group and lie derivatives -- Tensor algebra and calculus -- Connections -- Riemannian manifolds -- Submanifolds.

"The concept of a differentiable manifold is introduced in a simple manner without going into its topological structure. Subsequently the reader is led to the same conceptual details as are found in other texts on the subjects. Since calculus on a differentiable manifold is done via the calculus on Rn, a preliminary chapter on the calculus on Rn is added. While introducing concepts such as tangent and cotangent bundles, tensor algebra and calculus, Riemannian geometry etc., enough care is taken to provide many details which enable the reader to grasp them easily."--Publisher's description.

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