The Absolute differential calculus : Tullio Levi-Civita Tullio Levi-Civita
Material type:
- 9780486634012
- QA 433 .L48 2013

Item type | Current library | Home library | Collection | Call number | Copy number | Status | Date due | Barcode | |
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National University - Manila | LRC - Main General Circulation | Electrical Engineering | GC QA 433 .L48 2013 c.1 (Browse shelf(Opens below)) | c.1 | Available | NULIB000014100 | ||
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National University - Manila | LRC - Main General Circulation | Gen. Ed. - COE | GC QA 433 .L48 2013 c.2 (Browse shelf(Opens below)) | c.2 | Available | NULIB000018815 |
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GC QA 374 .L674 [c?] Integral calculus and differential equations using mathematica / | GC QA 433 .C64 [1911] Vector analysis / | GC QA 433 .C76 1994 A history of vector analysis : the evolution of the idea of a vectorial system / | GC QA 433 .L48 2013 c.1 The Absolute differential calculus : Tullio Levi-Civita | GC QA 433 .P39 2013 Vector analysis : a mathematical approach / | GC QA 661 .K72 1999 Electromagnetics : with applications / | GC QA 805 .A97 2012 Classical mechanics: kinematics and statics / |
Dover phoenix editions.
Includes index.
Part 1. Introductory Theories -- Part 2. The Fundamental quadratic form and the absolute differential calculus.
Written by a towering figure of twentieth-century mathematics, this classic examines the mathematical background necessary for a grasp of relativity theory. Tullio Levi-Civita provides a thorough treatment of the introductory theories that form the basis for discussions of fundamental quadratic forms and absolute differential calculus, and he further explores physical applications. Part one opens with considerations of functional determinants and matrices, advancing to systems of total differential equations, linear partial differential equations, algebraic foundations, and a geometrical introduction to theory. The second part addresses covariant differentiation, curvature-related Riemann's symbols and properties, differential quadratic forms of classes zero and one, and intrinsic geometry. The final section focuses on physical applications, covering gravitational equations and general relativity.
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