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The differential invariants of generalized spaces

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The differential invariants of...

The differential invariants of generalized spaces

Thomas T.Y

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عام:

1934

الناشر:

Cambridge University Press

اللغة:

english

ملف:

DJVU, 3.61 MB

IPFS:

,

english, 1934

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Grigorii Borisovich Gurevich, Григорий Борисович Гуревич, Translators: J.R.M. Radok and A.J.M. Spencer — Foundations of the Theory of Algebraic Invariants

Erwin Schrödinger — Space-Time Structure

Ibragimov, N.H.（瑞典）伊布拉基莫夫著 — Tensoras and Riemannian Geometry 张量与黎曼几何微分方程应用

Nail H. Ibragimov — Tensors and Riemannian Geometry

L. Eisenhart — Non-Riemannian Geometry

Erwin Schrödinger — Space-time structure

Andre Lichnerowicz — Elements of tensor calculus

Luther Pfahler Eisenhart — Riemannian geometry

Oswald Veblen — Invariants of Quadratic Differential Forms

Thomas, Tracy Y. — The differential invariants of generalized spaces

Erwin Schrödinger — Space-Time Structure

Sasaki. — Projective differential geometry and linear differential equations

Luther Pfahler Eisenhart — Riemannian geometry

Kleinert H. — Gauge Fields in Condensed Matter

H. Kleinert — Gauge Fields in Condensed Matter

Michal A.D., Botsford J.L. — An Extension of the New Einstein Geometry

Thomas T. Y. — Concerning the [unk] Group of Transformations

Knebelman M. S. — Conformal Geometry of Generalized Metric Spaces

Veblen O. — Conformal Tensors and Connections

Thomas T. Y. — Conformal Tensors. (First Note)

Thomas T. Y. — Invariants of Relative Quadratic Differential Forms

Thomas T.Y. — On Conformal Geometry

Thomas T.Y. — On the Equi-projective Geometry of Paths

Thomas T.Y. — On the existence of integrals of Einsteins gravitational equations for free space and their extension to n variables

Thomas T. Y. — On the Unified Field Theory III

Thomas T. Y. — On the Unified Field Theory. I

Nail H. Ibragimov — Tensors and Riemannian geometry: with applications to differential equations = 张量与黎曼几何: 微分方程应用

Gurevich G.B. — Foundations of the theory of algebraic invariants

Chandrasekhar — Mathematical theory of black holes CH01 Mathematical preliminaries

A. Z. Petrov — Einstein spaces

Tracy Y. Thomas (Eds.) — Concepts from Tensor Analysis and Differential Geometry

Leonard Parker, Steven M. Christensen — MathTensor: a system for doing tensor analysis by computer

Barry Spain — Tensor calculus: a concise course

Luther Pfahler Eisenhart — Non-Riemannian geometry

Peter G. Bergmann, Physics — Introduction to the Theory of Relativity