Books about hypercomplex numbers, Finsler geometry ant etc.
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Basics of Finsler geometry for physicists
b960 | G.I. Garas`ko  // Moscow, TETRU, 2009 (in Russian)

The monograph is dedicated to fundamental ideas, methods and physical applications of Finsler geometry. It has been shown that the physical World corresponds not only to one but to some class of Finsler geometries. The proposed self-efficiency principle of Finsler geometries permits to apply geometrical approach in the field theory in this case gravitation and electromagnetism unite in natural way. For spaces conformally associated with Finsler spaces the notion of conformal potential is introduced that gives possibility to create in arbitrary Finsler space of any dimension the analogue of the complex potential theory on Euclidian plane. The notion of conformal potential is closely connected with the notion of the World function.

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The Theory of Linear Connections in the Differential Geometry of Accelerations
b952 | Gheorghe Atanasiu  // Moscow: «SFK-Office», 2007. -- 162 pp.

This book presents the theory of linear connections in the differential geometry of second order. In the first part (Chapters 1-3) this theory is studied in the 2-jet bundle. The second part (Chapters 4-6) is devoted to the theory of linear connections in the differential geometry of the second order cotangent bundle.

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Book "Space-Time Structure. Algebra and Geometry"
b950 | D. G. Pavlov, Gh. Atanasiu, V. Balan (eds.)  // Moscow: Lilia-Print, 2007. -- 528 pp.

The present volume contains selected articles published in the scientific journal ``Hypercomplex Numbers in Geometry and Physics'' (numbers 1--6).
The topics covered by the included contributions range from hypercomplex algebras to associated Finsler geometries, focusing on the commutative-associative algebras and on Berwald-Moor metric structures, applications of polynumber algebras in Physics, and Finslerian extensions of Relativity Theory.

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"Hypercomplex Numbers in geometry and Physics" # 17-206
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"Hypercomplex Numbers in geometry and Physics" # 13--16
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"Hypercomplex Numbers in geometry and Physics" # 9--12
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"Hypercomplex Numbers in geometry and Physics" # 5--8
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"Hypercomplex Numbers in geometry and Physics" # 1--4
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b030

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b028

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b026 | Kazanova

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b024 | Arnold V. I.

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b022

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Hypercomplex Numbers
b020 | Kantor, Solodovnikov

The remarkable book after which perusal it is difficult "not be ill" with hypercomplex numbers.

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b019

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b018

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b017

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Differential Geometry of Finsler Spaces
b016 | Rund H.

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b015

The classical book.

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b014 | Efimov

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b010

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b004

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b002

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