Results 81 to 90 of about 4,185 (184)
INVERS MOORE PENROSE PADA RING DAN SIFAT-SIFATNYA [PDF]
, 2018 Moore-Penrose Inverse introduced on the set of matrix. All of singular matrix’s elements have Moore-Penrose Inverse. However because set of matrix on real number is a ring so Moore-Penrose Inverse can be generalized on ring. Moore-Penrose Inverse of ∈ is
Fairist Astara, Adam
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Inter–Annual Variability of Model Parameters Improves Simulation of Annual Gross Primary Production
Journal of Advances in Modeling Earth Systems, Volume 18, Issue 6, June 2026.Abstract Parametric uncertainty can hinder land surface models (LSM) from accurately simulating carbon fluxes, such as gross primary production (GPP). These models generally cannot capture inter–annual variability (IAV) of fluxes well due to missing processes, and temporally varying parameters can partially alleviate this limitation.
Ranit De +18 more
wiley +1 more source
General expressions for the Moore-Penrose inverse of a 2 × 2 block matrix
, 1991 The Moore-Penrose inverse of a 2 × 2 block matrix M = m=acbd is discussed. General expressions for the Moore-Penrose inverse for the block matrix M in terms of the individual blocks A, B, C, D are delivered without any restrictions imposed.
Miao, Jian-Ming
core +1 more source
On the Further Properties of the MPBT Inverse and Applications to Special Matrices
MathematicsThis paper aims to simplify the form of the MPBT inverse, further explore its properties, and discuss when it coincides with other generalized inverses. Notably, the MPBT inverse coincides with the Moore–Penrose inverse when the index of the matrix is at
Tingyu Zhao, Yuefeng Gao
doaj +1 more source
Some New Algebraic and Topological Properties of the Minkowski Inverse in the Minkowski Space
The Scientific World Journal, 2013 We introduce some new algebraic and topological properties of the Minkowski inverse A⊕ of an arbitrary matrix A∈Mm,n (including singular and rectangular) in a Minkowski space μ.
Hanifa Zekraoui +2 more
doaj +1 more source
Journal of Applied Mathematics, 2014 Using the Kronecker product of matrices, the Moore-Penrose generalized inverse, and the complex representation of quaternion matrices, we derive the expressions of least squares solution with the least norm, least squares pure imaginary solution with the
Shi-Fang Yuan
doaj +1 more source
On the Moore-Penrose Inverse in C∗-algebras
, 2006 In this article, two results regarding the Moore-Penrose inverse in the frame of C*-algebras are considered. In first place, a characterization of the so-called reverse order law is given, which provides a solution of a problem posed by M. Mbekhta.
Enrico Boasso, Boasso, Enrico
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Centered operators via Moore-Penrose inverse and Aluthge transformations
, 2017 In this paper, we obtain some characterizations of centered and binormal operators via Moore-Penrose inverse and Aluthge transform.
Jafari Bakhshkandi, M.R. Jabbarzadeh
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Fast computing of the Moore-Penrose inverse matrix
, 2008 In this article a fast computational method is provided in order to calculate theMoore-Penrose inverse of full rank m × n matrices and of square matrices with at least one zero row or column. Sufficient conditions are also given for special type products
Pappas, Dimitrios +4 more
core +1 more source
Aplikasi Invers Grup Pada Karakterisasi Invers Moore Penrose [PDF]
, 2016 Let be a ring with identity and equipped with involution " ". If is element of and has the Moore Penrose inverse, then and also have the Moore Penrose inverse.
SRRM, T. U. (Titi)
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