Search for "Matrices" in article titles:

  1. Matrices anticirculantes: En mathématiques, les matrices anticirculantes sont un cas particulier de matrices de Hankel ou de Toeplitz. Le mot peut désigner plusieurs types de matrices. [100%] 2025-05-01
  2. Matrices of binary remainders: Research Project: The object is: to be able to distinguish a prime by what it is rather than by what it is not, using purely linear algebraic processes. to be able to factorize a composite into its prime factors not ... [70%] 2023-12-27
  3. Expressing Linear Equations As Matrices: This page contains practice exercises for expressing linear equations as matrices. [63%] 2023-03-05 [Equations]
  4. Transitional Matrices of Binary Remainders: Transitional Matrices of Binary Remainders [Cyclic Quality]. [The following is research, but since this is essentially elementary mathematics, the content of this contribution may be considered as self-validating.] The matrices represent uneven integers exclusively. [63%] 2023-04-01
  5. Williamson matrices: A Hadamard matrix of order $n$ is an $( n \times n )$-matrix $H$ with entries $+ 1$ and $- 1$ such that $H H ^ { T } = H ^ { T } H = n I _ { n }$, where $H ^ { T }$ is the transposed matrix of $H$ and ... (Mathematics) [100%] 2023-11-14
  6. Pauli matrices: In mathematical physics and mathematics, the Pauli matrices are a set of three 2 × 2 complex matrices which are Hermitian, involutory and unitary. Usually indicated by the Greek letter sigma (σ), they are occasionally denoted by tau (τ) when used in connection ... (Matrices important in quantum mechanics and the study of spin) [100%] 2024-01-11 [Lie groups] [Matrices]...
  7. Equivalent matrices: $A$ and $B$ over a ring $R$ Matrices such that $A$ can be transformed into $B$ by a sequence of elementary row-and-column transformations, that is, transformations of the following three types: a) permutation of the rows (or columns ... (Mathematics) [100%] 2023-10-17
  8. Similar matrices: Square matrices $A$ and $B$ of the same order related by $B=S^{-1}AS$, where $S$ is a non-singular matrix of the same order. Similar matrices have the same rank, the same determinant, the same characteristic polynomial, and ... (Mathematics) [100%] 2023-12-28 [Linear and multilinear algebra] [ matrix theory]...
  9. Pauli matrices: Certain special constant Hermitian $ ( 2 \times 2) $-matrices with complex entries. They were introduced by W. (Mathematics) [100%] 2023-10-17
  10. Dirac matrices: Four Hermitian matrices, denoted by $ \alpha_{1} $, $ \alpha_{2} $, $ \alpha_{3} $ and $ \beta $, of dimension $ 4 \times 4 $ that satisfy the relations \begin{gather} \alpha_{k} \alpha_{j} + \alpha_{j} \alpha_{k} = 2 \delta_{k j} \mathsf{I}_{4 ... (Mathematics) [100%] 2023-10-19
  11. Perinatal matrices: Perinatal matrices or basic perinatal matrices, in pre-perinatal and transpersonal psychology, is a theoretical model of describing the state of awareness before and during birth. [100%] 2023-11-27 [New Age practices]
  12. Congruent matrices: Matrices $A$, $B$ over a ring $R$ for which there exists an invertible matrix $P$ such that $B = P^t A P$, where $P^t$ denotes the transposed matrix of $P$. Congruence of matrices is an equivalence relation. (Mathematics) [100%] 2023-11-14
  13. Pauli matrices: In physics, the Pauli matrices are a set of 2 × 2 complex Hermitian and unitary matrices. Usually indicated by the Greek letter "sigma" (σ), they are occasionally denoted with a "tau" (τ) when used in connection with isospin symmetries. [100%] 2023-12-28 [Lie groups] [Matrices]...
  14. Pauli matrices: In mathematical physics and mathematics, the Pauli matrices are a set of three 2 × 2 complex matrices that are Hermitian, involutory and unitary. Usually indicated by the Greek letter sigma (σ), they are occasionally denoted by tau (τ) when used in connection ... (Matrices important in quantum mechanics and the study of spin) [100%] 2024-03-29 [Lie groups] [Matrices]...
  15. Gell-Mann matrices: The Gell-Mann matrices, developed by Murray Gell-Mann, are a set of eight linearly independent 3×3 traceless Hermitian matrices used in the study of the strong interaction in particle physics. They span the Lie algebra of the SU ... (Physics) [81%] 2023-01-29 [Matrices] [Quantum chromodynamics]...
  16. Weyl–Brauer matrices: In mathematics, particularly in the theory of spinors, the Weyl–Brauer matrices are an explicit realization of a Clifford algebra as a matrix algebra of 2 × 2 matrices. They generalize the Pauli matrices to n dimensions, and are a specific ... (Matrix realization of the Clifford algebra) [81%] 2022-11-23 [Spinors] [Matrices]...
  17. Gell-Mann matrices: The Gell-Mann matrices are denoted by $ \lambda _ {1} \dots \lambda _ {8} $. They form a family of traceless Hermitian $ ( 3 \times 3 ) $- matrices, orthonormalized as follows: $ { \mathop{\rm Tr} } ( \lambda _ {j} \lambda _ {k} ) = 2 \delta _ ... (Mathematics) [81%] 2023-06-24
  18. Gell-Mann matrices: The Gell-Mann matrices, developed by Murray Gell-Mann, are a set of eight linearly independent 3×3 traceless Hermitian matrices used in the study of the strong interaction in particle physics. They span the Lie algebra of the SU ... (A basis for the SU(3) Lie algebra) [81%] 2023-12-03 [Matrices] [Quantum chromodynamics]...
  19. Pauli spin matrices: The Pauli spin matrices (named after physicist Wolfgang Ernst Pauli) are a set of unitary Hermitian matrices which form an orthogonal basis (along with the identity matrix) for the real Hilbert space of 2 × 2 Hermitian matrices and for the ... [81%] 2023-06-14
  20. Category of matrices: In mathematics, the category of matrices, often denoted M a t {\displaystyle \mathbf {Mat} } , is the category whose objects are natural numbers and whose morphisms are matrices, with composition given by matrix multiplication. Let A {\displaystyle A} be an n ... (Basic definition and properties of the category of matrices) [81%] 2024-07-16 [Categories in category theory] [Linear algebra]...
  21. Théorie des matrices: La théorie des matrices est une branche des mathématiques qui concerne l'étude des matrices. À l'origine, la théorie des matrices était considérée comme une branche secondaire de l'algèbre linéaire, mais s'agrandit pour bientôt couvrir des sujets relatifs ... [81%] 2025-03-01
  22. Higher-dimensional gamma matrices: In mathematical physics, higher-dimensional gamma matrices generalize to arbitrary dimension the four-dimensional Gamma matrices of Dirac, which are a mainstay of relativistic quantum mechanics. They are utilized in relativistically invariant wave equations for fermions (such as spinors) in ... (Gamma matrices for arbitrary Clifford algebras) [70%] 2023-07-07 [Spinors] [Matrices]...
  23. Distance matrices in phylogeny: Distance matrices are used in phylogeny as non-parametric distance methods and were originally applied to phenetic data using a matrix of pairwise distances. These distances are then reconciled to produce a tree (a phylogram, with informative branch lengths). (Matrices used in construction of phylogenetic trees) [70%] 2023-12-16 [Computational phylogenetics]
  24. Explicit binary remainder matrices: Research Project: SQUARE NON-SINGULAR MATRICES CONTAINING BINARY REMAINDERS AS ELEMENTS ASSOCIATED WITH TWO RAISED TO THE APPROPRIATE BINARY PLACE VALUE. The Division Algorithm with divisor two is usually written: Q[n, N] is an uneven integer defined by Q ... [70%] 2023-04-09 [Mathematics]
  25. Normal form (for matrices): The normal form of a matrix $ A $ is a matrix $ N $ of a pre-assigned special form obtained from $ A $ by means of transformations of a prescribed type. One distinguishes various normal forms, depending on the type of transformations in ... (Mathematics) [70%] 2023-10-17
  26. Generalizations of Pauli matrices: In mathematics and physics, in particular quantum information, the term generalized Pauli matrices refers to families of matrices which generalize the (linear algebraic) properties of the Pauli matrices. Here, a few classes of such matrices are summarized. [70%] 2023-09-14 [Linear algebra] [Mathematical physics]...
  27. Higher-dimensional gamma matrices: In mathematical physics, higher-dimensional gamma matrices generalize to arbitrary dimension the four-dimensional Gamma matrices of Dirac, which are a mainstay of relativistic quantum mechanics. They are utilized in relativistically invariant wave equations for fermions (such as spinors) in ... (Physics) [70%] 2022-06-10 [Quantum field theory] [Spinors]...
  28. Duplication and elimination matrices: In mathematics, especially in linear algebra and matrix theory, the duplication matrix and the elimination matrix are linear transformations used for transforming half-vectorizations of matrices into vectorizations or (respectively) vice versa. The duplication matrix \displaystyle{ D_n }[/math] is the ... [70%] 2023-08-20 [Matrices]
  29. Trigonometric functions of matrices: The trigonometric functions (especially sine and cosine) for real or complex square matrices occur in solutions of second-order systems of differential equations. They are defined by the same Taylor series that hold for the trigonometric functions of real and ... (Important functions in solving differential equations) [70%] 2024-07-27 [Trigonometry] [Matrix theory]...
  30. Representation of matrices, problem of: problem of presentation of matrices The problem of whether one can exhibit a unified general method (an algorithm) that would give, in a finite number of steps, an answer to the question whether a matrix $U$ can be represented by ... (Mathematics) [63%] 2023-10-18

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  1. Matrices
  2. Matrices gamma ... las matrices gamma, { γ 0 , γ 1 , γ 2 , γ 3 } {\displaystyle \{\gamma ^{0},\gamma ^{1},\gamma ^{2},\gamma ^{3}\} ...
  3. Matrices de Pauli ... de matrices de Pauli. Avec la matrice identité I, parfois dénotée σ0, les matrices de Pauli forment une base de ...
  4. Matrices de Pauli ... Las matrices de Pauli, deben su nombre a Wolfgang Ernst Pauli, son matrices usadas en física cuántica en el cont ...
  5. Matrices semblables ... faut pas confondre la notion de matrices semblables avec celle de matrices équivalentes. En revanche, si deux matrices sont semblables, alor ...
  6. Matrices congruentes ... définit une relation d'équivalence sur les matrices carrées de même taille à coefficients dans K. Deux matrices congruentes ont même rang. Sur un corps ...
  7. Matrices of concepts ... The matrices of concepts are a conceptual tool put forth by philosopher Paul Franceschi, that aim at providing a ...
  8. Matrices équivalentes ... En mathématiques, deux matrices A et B de même format (m , n) sont dites équivalentes si et seulement s'il existe deux matrices inv ...
  9. Matrices de Gell-Mann ... .} Cualquier conjunto de matrices Hermitianas que obedezca estas relaciones es válida. Una elección particular de matrices se llama u ...
  10. Matrices l-équivalentes ... {\displaystyle A=GB} . Deux matrices A et B de M m , n ( K ) {\displaystyle M_{m,n}({\mathcal {K}})} sont l-équivalentes s'il existe des ...
  11. Raven's Progressive Matrices ... Raven's Progressive Matrices (often referred to simply as Raven's Matrices) or RPM is a non-verbal test typically used to measur ...
  12. Matrices progresivas de Raven ... Las matrices progresivas de Raven (conocido simplemente como test de Raven, Raven's Progressive Matrices en ingl ...
  13. Matrices progressives de Raven ... Les matrices progressives de Raven (souvent simplement appelées « matrices de Raven ») sont une famill ...
  14. Gamma matrices ... \gamma ^{2},\gamma ^{3}\right\}\ ,} also called the Dirac matrices, are a set of conventional matrices with specific anticommutation relations that ensure they...
  15. Bohemian matrices ... Bohemian matrices may possess additional structure. For example, they may be Toeplitz matrices or upper Hessenberg ma ...
  16. Commuting matrices ... set of matrices A 1 , … , A k {\displaystyle A_{1},\ldots ,A_{k}} is said to commute if they commute pairwise, mean ...
  17. Krawtchouk matrices ... In mathematics, Krawtchouk matrices are matrices whose entries are values of Krawtchouk polynomials at nonnegative integer points. The ...
  18. Théorie des matrices ... La théorie des matrices est une branche des mathématiques qui concerne l'étude des matrices. À l'origine, la théorie des ma ...
  19. Weyl–Brauer matrices ... Weyl–Brauer matrices are an explicit realization of a Clifford algebra as a matrix algebra of 2⌊n/2⌋ × 2⌊n/2⌋ matrices. ...
  20. List of LCD matrices ... This is an incomplete list of LCD matrices. TN+Film Matrices IPS Matrices S-IPS Matrices E-IPS — Enhanced IPS (LG-specific terminology) H-IPS ...
  21. Hadamard product (matrices) ... entrywise product or Schur product) is a binary operation that takes in two matrices of the same dimensions and returns a matrix of the multiplied corresponding...
  22. List of named matrices ... article lists some important classes of matrices used in mathematics, science and engineering. A matrix (plural matrices, or less commonly matrixes) ...
  23. Direct sum of matrices ... direct sum of two matrices is the diagonal matrix where the top-left and bottom-right corners of the matrix fill the two given ...
  24. Congruencia de matrices ... dos matrices cuadradas A {\displaystyle A} y B {\displaystyle B} son congruentes​ si y solo si existe otra matri ...
  25. Factorización de matrices ... a lineal la factorización de una matriz es la descomposición de la misma como producto de dos o más matrices según una forma canónica. Según las aplicaciones… ...
  26. Multiplicación de matrices ... multiplicación o producto de matrices es la operación de composición efectuada entre dos matrices, o bien la multiplicación entre una mat ...
  27. Pauli spin matrices/Approval
  28. Paire de matrices commutantes ... correspondants. En mathématiques, une paire de matrices commutantes est une paire {A, B} de matrices carrées à coefficients dans un corps qui commutent...
  29. Distance matrices in phylogeny ... Distance matrices are used in phylogeny as non-parametric distance methods and were originally applied to phenetic da ...
  30. Higher-dimensional gamma matrices ... mathematical physics, higher-dimensional gamma matrices generalize to arbitrary dimension the four-dimensional Gamma matrices of Dirac, which are a mainsta ...


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