Finsler and Lagrange Geometries

Table of Contents

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   Book Overview
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   Chapter 1 Curvature Tensors on Complex Lagrange Spaces
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   Chapter 2 Symplectic Structures and Lagrange Geometry
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   Chapter 3 A Geometrical Foundation for Seismic Ray Theory Based on Modern Finsler Geometry
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   Chapter 4 On a Problem of M. Matsumoto and Z. Shen
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   Chapter 5 Metrical Homogeneous 2-π Structures Determined by a Finsler Metric in Tangent Bundle
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   Chapter 6 Nonholonomic Frames for Finsler Spaces with (α, β)-Metrics
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   Chapter 7 Invariant Submanifolds of a Kenmotsu Manifold
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   Chapter 8 The Gaussian Curvature for the Indicatrix of a Generalized Lagrange Space
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    Chapter 9 Infinitesimal Projective Transformations on Tangent Bundles
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    Chapter 10 Conformal Transformations in Finsler Geometry
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    Chapter 11 Induced Vector Fields in a Hypersurface of Riemannian Tangent Bundles
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    Chapter 12 On a Normal Conformal Cosymplectic Manifold
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    Chapter 13 The Almost Hermitian Structures Determined by the Riemannian Structures on the Tangent Bundle
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    Chapter 14 On The Semispray of Nonlinear Connections in Rheonomic Lagrange Geometry
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    Chapter 15 ℒ-Dual Complex Lagrange and Hamilton Spaces
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    Chapter 16 Dirac Operators on Holomorphic Bundles
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    Chapter 17 The Generalised Singular Finsler Spaces
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    Chapter 18 n-Order Dynamical Systems And Associated Geometrical Structures
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    Chapter 19 The Variational Problem for Finsler Spaces with (α, β)-Metric
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    Chapter 20 On Projectively Flat Finsler Spheres (Remarks on A Theorem of R.L. Bryant)
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    Chapter 21 On Corrected form of an Old Result: Necessary and Sufficient Conditions of a Randers Space to be of Constant Curvature
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    Chapter 22 On the Almost Finslerian Lagrange Space of Second Order with (α, β) Metric
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    Chapter 23 Remarkable Natural Almost Parakaehlerian Structures on the Tangent Bundle
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    Chapter 24 Intrinsic Geometrization of the Variational Hamiltonian Calculus
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    Chapter 25 Finsler Spaces of Riemann-Minkowski Type
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    Chapter 26 Finsler-Lagrange-Hamilton Structures Associated to Control Systems
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    Chapter 27 Preface Section 2
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    Chapter 28 Contraforms on Pseudo-Riemannian Manifolds
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    Chapter 29 Finslerian (α, ß)—Metrics in Weak Gravitational Models
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    Chapter 30 Applications of Adapted Frames to the Geometry of Black Holes
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    Chapter 31 Implications of Homogeneity in Miron’s Sense in Gauge Theories of Second Order
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    Chapter 32 The Free Geodesic Connection and Applications to Physical Field Theories
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    Chapter 33 The Geometry of Non-Inertial Frames
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    Chapter 34 Self-Duality Equations for Gauge Theories