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manifolds all of whose geodesics are closed

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Bibliografiske detaljer
Hovedforfatter:	Besse, Arthur L
Format:	Printed Book
Sprog:	English
Udgivet:	Berlin Springer-Verlag 1978
Fag:	Trignometry > Co-ordinate geometry > Mathematics > Number theory > Set theory > Group theory > Mathematical sciences > Vectors

Lignende værker

Riemannian geometry fiber bundles kaluzaklein theories and all that
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Nonlinear oscillations, dynamical systems, and bifurcations of vector fields
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Elementary theory of Eisenstein series
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Manifolds all of whose geodesics are closed /
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Schaum's ouline of theory and problems of descriptive geometry
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Vector analysis: including the dynamics of a rigid body
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Vector and tensor analysis
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Vectors and Tensors for engineers and scientists
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Vectors and Tensors for engineers and scientists
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(A) Contribution to the vector and tensor analysis
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Schaums ouline of theory and problems of vector analysis and an introduction to tensor analysis
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Tensar vislesanam
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Kinematic spaces
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Relativistic quantum fields
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Vectors and matrices
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Spinors in Hilbert space
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Cartesian Tensors: With application to mechanics, fluid mechanics and elasticity
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Integral geometry and geometric probability
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Differntial geometry
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first course in differntial geometry
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Differential geometric methods in theoritical physics
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Theory and problems of place and spherical trigonometry
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introduction to infinite dimensional dynamical systems -Geometric theory
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Introduction to vectors and cartesian tensors; a programmed text for students of engineering and science
af: Haskell, Richard E
Udgivet: (1972)

Vectors, tensors and groups
af: Bak, Thor A.
Udgivet: (1967)

Differential geometry and relativity therory
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Differential geometrical methods in mathematical physics. II
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Analysis, manifolds and physics
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Differential equations: Geometric theory
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Spinors and Calibrations
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Three - dimensional differential geometry
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Suddhajyamiti
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Adhunikajyamitikal
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Prarambhika topology
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Topology
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Proceedings
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Elementary general topology
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Introduction to topology and modern analysis
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Toplogical vector spaces
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Introduction to projective geometry
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