M. Mouçouf

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Person:2699774

Available identifiers

zbMath Open moucouf.mohammedMaRDI QIDQ2699774

List of research outcomes

PublicationDate of PublicationType
The explicit formulas of the Drazin inverse of matrices and its \(n\)th powers2024-03-04Paper
Explicit formulas for the matrix exponential2024-02-16Paper
Extensions of some known algebraic and combinatorial identities2023-07-31Paper
A common generalization of Dickson polynomials, Fibonacci polynomials, and Lucas polynomials and applications2023-05-19Paper
Explicit, recurrent, determinantal expressions of the $k$th power of formal power series and applications to the generalized Bernoulli numbers2023-05-10Paper
Arbitrary positive powers of semicirculant andr-circulant matrices2023-04-25Paper
Explicit formulas for the matrix logarithm and the principal matrix logarithm2023-04-19Paper
Algebraic identities on q-harmonic numbers and q-binomial coefficients2023-01-31Paper
A new approach for computing the inverse of confluent Vandermonde matrices via Taylor's expansion2023-01-05Paper
Some Explicit Formulas for Matrix Exponential, Matrix Logarithm, the $n$th Power of Matrices and their Drazin Inverses2020-10-23Paper
An explicit expression for the minimal polynomial of the Kronecker product of matrices. Explicit formulas for matrix logarithm and matrix exponential2020-10-22Paper
New approaches for solving linear confluent Vandermonde systems and inverse of their corresponding matrices via Taylor's expansion2020-10-08Paper
P-canonical forms and complete inverses2020-07-21Paper
P-canonical forms and Drazin inverses2020-07-20Paper
S-rings of Krull type2020-06-29Paper
A closed-form expression for the kth power of semicirculant and r-circulant matrices2020-06-29Paper
Arbitrary positive powers of semicirculant and r-circulant matrices2020-06-26Paper
https://portal.mardi4nfdi.de/entity/Q54107672014-04-17Paper
Some Results on Injective Modules Over a Ring of Krull Type2006-07-13Paper
Injective Modules Over a Ring of Krull Type2005-01-25Paper
Some algebraic results concerning linear recurrence sequences0001-01-03Paper

Research outcomes over time


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