Ludwig Kohaupt profile image
Ludwig Kohaupt Prof. Dr. Beuth Hochschule für Technik (Beuth University of Technology Berlin)
Publication 8 Review 1 CrossRef Cited 3
8 Publication
1 Review
3 CrossRef Cited

Research Fields

Statistics Engineering Mechanical Engineering

Institution

Beuth Hochschule für Technik (Beuth University of Technology Berlin)

Publications

On the eigenvalue-separation properties of real tridiagonal matrices
Authors: Yan Wu , Ludwig Kohaupt
Published: 2023 , Constructive Mathematical Analysis
DOI: 10.33205/cma.1330647
FAVORITE 0 TOTAL DOWNLOAD COUNT 556

0

556

Lower estimates on the condition number of a Toeplitz sinc matrix and related questions
Authors: Ludwig Kohaupt , Yan Wu
Published: 2022 , Constructive Mathematical Analysis
DOI: 10.33205/cma.1142905
FAVORITE 0 TOTAL DOWNLOAD COUNT 399

0

399

Generalized Rayleigh-Quotient Formulas for the Real Parts, Imaginary Parts, and Moduli of Simple Eigenvalues of Compact Operators
Authors: Ludwig Kohaupt
Published: 2022 , Communications in Advanced Mathematical Sciences
DOI: 10.33434/cams.1020515
FAVORITE 0 TOTAL DOWNLOAD COUNT 518

0

518

Eigenvalue Expansion of Nonsymmetric Linear Compact Operators in Hilbert Space
Authors: Ludwig Kohaupt
Published: 2021 , Communications in Advanced Mathematical Sciences
DOI: 10.33434/cams.817490
FAVORITE 0 TOTAL DOWNLOAD COUNT 419

0

419

Generalized Rayleigh-Quotient Formulas for the Real Parts, Imaginary Parts, and Moduli of the Eigenvalues of General Matrices
Authors: Ludwig Kohaupt
Published: 2021 , Universal Journal of Mathematics and Applications
DOI: -
FAVORITE 0 TOTAL DOWNLOAD COUNT 709

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709

Rayleigh-Quotient Representation of the Real Parts, Imaginary Parts, and Moduli of the Eigenvalues of General Matrices
Authors: Ludwig Kohaupt
Published: 2020 , Journal of Mathematical Sciences and Modelling
DOI: 10.33187/jmsm.669216
FAVORITE 0 TOTAL DOWNLOAD COUNT 326

0

326

Rayleigh-Quotient Representation of the Real Parts, Imaginary Parts, and Moduli of the Eigenvalues of Diagonalizable Matrices
Authors: Ludwig Kohaupt
Published: 2019 , Journal of Mathematical Sciences and Modelling
DOI: 10.33187/jmsm.488921
FAVORITE 0 TOTAL DOWNLOAD COUNT 641

0

641

Analysis of the Dynamical System x˙(t) = A x(t) +h(t, x(t)), x(t0) = x0 in a Special Time-Dependent Norm
Authors: Ludwig Kohaupt
Published: 2019 , Communications in Advanced Mathematical Sciences
DOI: 10.33434/cams.460724
FAVORITE 0 TOTAL DOWNLOAD COUNT 561

0

561

Articles published in
Communications in Advanced Mathematical Sciences
Communications in Advanced Mathematical Sciences
Constructive Mathematical Analysis
Constructive Mathematical Analysis
Journal of Mathematical Sciences and Modelling
Journal of Mathematical Sciences and Modelling
Universal Journal of Mathematics and Applications
Universal Journal of Mathematics and Applications

Reviews

Constructive Mathematical Analysis
Constructive Mathematical Analysis

Publications

Lower estimates on the condition number of a Toeplitz sinc matrix and related questions
Authors: Ludwig Kohaupt , Yan Wu
Published: 2022 , Constructive Mathematical Analysis
DOI: 10.33205/cma.1142905
CITED 1 FAVORITE 0 TOTAL DOWNLOAD COUNT 399

1

0

399

Eigenvalue Expansion of Nonsymmetric Linear Compact Operators in Hilbert Space
Authors: Ludwig Kohaupt
Published: 2021 , Communications in Advanced Mathematical Sciences
DOI: 10.33434/cams.817490
CITED 1 FAVORITE 0 TOTAL DOWNLOAD COUNT 419

1

0

419

Rayleigh-Quotient Representation of the Real Parts, Imaginary Parts, and Moduli of the Eigenvalues of Diagonalizable Matrices
Authors: Ludwig Kohaupt
Published: 2019 , Journal of Mathematical Sciences and Modelling
DOI: 10.33187/jmsm.488921
CITED 1 FAVORITE 0 TOTAL DOWNLOAD COUNT 641

1

0

641

Popular Publications: It is determined automatically by the researchers doing research in DergiPark according to the statistics of being added to the favorites. CrossRef Cited: The citations shown in DergiPark are drawn from CrossRef. For this, the cited and cited articles must be registered in CrossRef (DOI number). ^: Citation numbers are reflected in the system by DergiPark at certain periods.
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