Results 291 to 300 of about 63,696 (324)

Cross‐Modal Characterization of Thin‐Film MoS2 Using Generative Models

open access: yesAdvanced Intelligent Systems, EarlyView.
Cross‐modal learning is evaluated using atomic force microscopy (AFM), Raman spectroscopy, and photoluminescence spectroscopy (PL) through unsupervised learning, regression, and autoencoder models. Autoencoder models are used to generate spectroscopy data from the microscopy images.
Isaiah A. Moses   +3 more
wiley   +1 more source

Hirota, Fay and geometry. [PDF]

open access: yesLett Math Phys
Eynard B, Oukassi S.
europepmc   +1 more source

Approximation of the reproducing kernel

Journal of Soviet Mathematics, 1984
Translation from Zap. Nauchn. Semin. Leningr. Otd. Mat. Inst. Steklova 97, 195-198 (Russian) (1980; Zbl 0485.60036).
openaire   +3 more sources

Tridiagonal reproducing kernels and subnormality [PDF]

open access: possibleJournal of Operator Theory, 2013
We consider analytic reproducing kernel Hilbert spaces H with orthonormal bases of the formf(an + bnz)z n : n 0g. If bn = 0 for all n, then H is a diagonal space and multiplication by z, Mz, is a weighted shift. Our focus is on providing extensive classes of examples for which Mz is a bounded subnormal operator on a tridiagonal spaceH where bn6 0.
Adams, Gregory   +2 more
openaire   +1 more source

ANALYTIC TRIDIAGONAL REPRODUCING KERNELS

Journal of the London Mathematical Society, 2001
The paper characterizes the reproducing kernel Hilbert spaces with orthonormal bases of the form {(an,0+an,1z+…+an,JzJ)zn, n [ges ] 0}. The primary focus is on the tridiagonal case where J = 1, and on how it compares with the diagonal case where J = 0. The question of when multiplication by z is a bounded operator is investigated, and aspects of
Paul J. McGuire, Gregory T. Adams
openaire   +2 more sources

The Reproducing Kernel Method. II

Journal of Mathematical Physics, 1972
The explicit solution of the Cauchy problem ∂N/∂t = HN by means of reproducing kernels is obtained under various forms: conformal mapping expansions, Sheffer polynomial expansion, polynomials orthogonal on a family of curves; the convergence is studied for both Szegö and Bergman kernels.
openaire   +2 more sources

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