All Research Papers Published In Analysis and Mathematical Physics

Research Article
10.1007/s13324-025-01112-3

Two-dimensional Calderón problem and flat metrics

Jul 24, 2025
Analysis and Mathematical Physics
Vladimir A Sharafutdinov

Research Article
1
10.1007/s13324-025-01097-z

Grand and small spaces based on the Calderón’s construction

Jun 27, 2025
Analysis and Mathematical Physics
Evgenii I Berezhnoi

Research Article
2
10.1007/s13324-025-01072-8

Compactness of commutators in Morrey spaces

May 22, 2025
Analysis and Mathematical Physics
Denny Ivanal Hakim + 2 more +2

Research Article
10.1007/s13324-025-01079-1

Cosmological time functions in Lorentzian length spaces

May 21, 2025
Analysis and Mathematical Physics
Mahla Hoseini + 2 more +2

Research Article
10.1007/s13324-025-01087-1

Sharp strong convergence result of the two-dimensional Walsh-Fourier series in martingale Hardy spaces

May 19, 2025
Analysis and Mathematical Physics
G Tephnadze

Research Article
10.1007/s13324-025-01086-2

Continuous form of the Opial-type inequalities for the Riemann-Liouville fractional derivatives involving two functions

May 18, 2025
Analysis and Mathematical Physics
Ludmila Nikolova + 1 more +1

Research Article
3
10.1007/s13324-025-01014-4

Tensor tomography using V-line transforms with vertices restricted to a circle

Feb 01, 2025
Analysis and Mathematical Physics
Rohit Kumar Mishra + 2 more +2

Research Article
10.1007/s13324-025-01013-5

Endpoint regularity of general Fourier integral operators

Jan 24, 2025
Analysis and Mathematical Physics
Wenjuan Li + 1 more +1

Research Article
5
10.1007/s13324-024-01008-8

Eigenvalues of the magnetic Dirichlet Laplacian with constant magnetic field on disks in the strong field limit

Jan 10, 2025
Analysis and Mathematical Physics
Matthias Baur + 1 more +1

We consider the magnetic Dirichlet Laplacian with constant magnetic field on domains of finite measure. First, in the case of a disk, we prove that the eigenvalue branches with respect to the field strength behave asymptotically linear with an exponentially small remainder term as the field strength goes to infinity. We compute the asymptotic expression for this remainder term. Second, we show that for sufficiently large magnetic field strengths, the spectral bound corresponding to the Pólya conjecture for the non-magnetic Dirichlet Laplacian is violated up to a sharp excess factor which is independent of the domain.

Research Article
2
10.1007/s13324-024-01004-y

Boundedness of solutions of Chern-Simons-Higgs systems involving the $$\Delta _{\lambda }$$-Laplacian

Jan 07, 2025
Analysis and Mathematical Physics
Nguyen Van Biet + 2 more +2