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Source: The Open Library
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1Tenzornaja trigonometrija
By Anatoly Sergeevich Ninul

“Tenzornaja trigonometrija” Metadata:
- Title: Tenzornaja trigonometrija
- Author: Anatoly Sergeevich Ninul
- Languages: English - rus
- Number of Pages: Median: 320
- Publisher: ➤ Fizmatkniga - Mir Publisher - Fizmatlit Publisher
- Publish Date: 2004 - 2021 - 2025
- Publish Location: Moscow, Russia - Moscow
“Tenzornaja trigonometrija” Subjects and Themes:
- Subjects: ➤ Mathematics - Geometry - Algebra - General inequality for all average values - Algebraic equations (theory and solution) - Equation roots reality (positivity) criterion - Linear Algebra - Matrix Theory - Characteristic coefficients of a matrix - Singularity parameters of a matrix (interrelation and inequalities) - Pseudoinverse matrices (exact and limit formulas) - Singular matrices - Null-prime matrix - Null-normal matrix - Lineor - Planar - All quadratic norms of matrix objects - Group Theory - Quasi-Euclidean space of index q or 1 - Pseudo-Euclidean space of index q or 1 - Plane Trigonometry - Pseudoplane Trigonometry - Tensor Calculus - Tensor Trigonometry - Eigenprojectors - Eigenreflectors - Orthogonal - Oblique - Affine - Tensor angle and its functions - Spherical - Hyperbolic - Orthospherical - Matrix trigonometric spectrum - Cosine and Sine relations and inequalities for matrix objects - Tensor of motion (or rotation) - Principal motion (or rotation) - Orthospherical motion (or rotation) - Polar decompositions of a motion tensor - QR-decomposition of a lineor - Multi-dimensional Geometry - Non-Euclidean Geometries - Geometries trigonometric models - Motions trigonometric models - Noncommutative Pythagorean Theorem - Angular defect (nature) - Angular excess (nature) - Oriented hyperspheroid - Minkowski hyperboloids - Beltrami pseudosphere - Mathematical Physics - Relativity - Minkowski space-time - Geometry of world lines - Kinematics - Dynamics - Thomas precession - Relativistic effects (trigonometric interpretation) - Relativistic Laws of Conservation (their conditions) - Mathematical Principle of Relativity - Ninul
- Places: Moscow
Edition Identifiers:
- The Open Library ID: OL59555034M - OL35374290M - OL27049231M
- Online Computer Library Center (OCLC) ID: 255128609
- All ISBNs: ➤ 5030037179 - 5940522785 - 9785030037172 - 9795030037171 - 9785940522782 - 5891554291 - 9785891554290
First Setence:
"In Theory of Matrices such classical notions as a singular matrix and its rank, eigen subspaces, annuling polynomial, projectors, and so one, have a sense only for exact matrices and at exact computations. ..."
"In Theory of Matrices such usual notions as a singular matrix, its rank, eigenvalues, eigenvectors or eigensubspaces, annuling polynomial, and so one have a sense only for exact matrices and at exact computations. ..."
Author's Alternative Names:
"Ninul A. S.", "Anatolij Sergeevič Ninul" and "by Anatoly Sergeevich Ninul"Access and General Info:
- First Year Published: 2004
- Is Full Text Available: Yes
- Is The Book Public: Yes
- Access Status: Public
Online Access
Online Borrowing:
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Wiki
Source: Wikipedia
Wikipedia Results
Search Results from Wikipedia
Orthogonality
a right angle, whereas orthogonal is used in generalizations, such as orthogonal vectors or orthogonal curves. Orthogonality is also used with various
Orthogonal group
In mathematics, the orthogonal group in dimension n, denoted O(n), is the group of distance-preserving transformations of a Euclidean space of dimension
Orthogonal matrix
In linear algebra, an orthogonal matrix, or orthonormal matrix, is a real square matrix whose columns and rows are orthonormal vectors. One way to express
Orthogonal transformation
In linear algebra, an orthogonal transformation is a linear transformation T : V → V on a real inner product space V, that preserves the inner product
Orthogonal functions
In mathematics, orthogonal functions belong to a function space that is a vector space equipped with a bilinear form. When the function space has an interval
Orthogonal complement
the mathematical fields of linear algebra and functional analysis, the orthogonal complement of a subspace W {\displaystyle W} of a vector space V {\displaystyle
Projection (linear algebra)
the concept of orthogonality can be used. A projection P {\displaystyle P} on a Hilbert space V {\displaystyle V} is called an orthogonal projection if
Orthogonal basis
algebra, an orthogonal basis for an inner product space V {\displaystyle V} is a basis for V {\displaystyle V} whose vectors are mutually orthogonal. If the
Orthogonal diagonalization
linear algebra, an orthogonal diagonalization of a normal matrix (e.g. a symmetric matrix) is a diagonalization by means of an orthogonal change of coordinates
Orthogonal frequency-division multiplexing
In telecommunications, orthogonal frequency-division multiplexing (OFDM) is a type of digital transmission used in digital modulation for encoding digital