Faculty

Institution

Unit

Venue

Jan Lang

Professor

Ohio State University

Affiliations

College of Arts and Sciences

Mathematics

Jan Lang is currently serving as a College Of Arts And Sciences Professor at Ohio State University.

Honors

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Experiences

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Education

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Jan Lang

Ohio State University

Professor

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applied mathematics mathematics mathematical analysis operator theory approximation theory number theory analytic number theory graph theory spectral theory approximation numbers functional analysis hardy-type operators sobolev embeddings nonlinear analysis linear algebra weighted hardy operators electrical engineering numerical analysis mathematical optimization numerical mathematics theoretical analysis lower bounds constructive approximation non-homogeneous case hardy type compact linear operators banach spaces physiology computational optimization approximate reasoning matrix analysis pade approximant high-frequency approximation intermediate representation rational approximation variational analysis approximation methods fourier analysis potential theory function theory word embeddings estimation theory trigonometric functions musielak-orlicz type variable integrability differential operators kolmogorov widths gelfand numbers two-sided estimates one-dimensional case harmonic analysis harmonic space function spaces microlocal analysis

Notable Scholarly Works

Notable Federal Grants

Collaborators

Maximal Noncompactness of Limiting Sobolev Embeddings. Proceedings of the Royal Society of Edinburgh Section A Mathematics (2024)

Jan LangZdeněk MihulaLuboš Pick

machine learningmaximal noncompactnesssobolev embeddingsapplied mathematics

Different Degrees of Non-Compactness for Optimal Sobolev Embeddings. Journal of Functional Analysis (2023)

Jan LangZdeněk Mihula

optimal sobolev embeddingsfunctional analysisdifferent degreesapplied mathematics

Embeddings Between Lorentz Sequence Spaces Are Strictly but Not Finitely Strictly Singular. Studia Mathematica (2023)

J. LangA. Nekvinda

mathematical analysismathematicslorentz sequence spacesword embeddings

Remarks on J−$J-$Eigenfunctions of Operators. Mathematische Nachrichten (2023)

David E. EdmundsJan Lang

mathematicsanalytic number theoryoperator theory

The Dual of the Sequence Spaces With Mixed Norms $$L^{(P, \Infty )}$$. Arabian Journal of Mathematics (2023)

J. LangO. Méndez

mixed normsmathematicsnumber theorysequence spaces

The Eigenvalues and Eigenfunctions of the Non-Linear Equation Associated to Second Order Sobolev Embeddings. Nonlinear Analysis (2023)

Lyonell BoultonJan Lang

mathematical analysisgraph theoryspectral theorynon-linear equationapplied mathematicsnonlinear analysis

Compactness of Sobolev Embeddings and Decay of Norms. Studia Mathematica (2022)

Jan LangZdeněk MihulaLuboš Pick

mathematical analysisanalytic number theorygraph theorynumber theorymathematicssobolev embeddings

Non-Compact Embeddings of Sobolev Spaces. Journal of Approximation Theory (2022)

D.E. EdmundsJ. Lang

sobolev spacesnon-compact embeddingsapproximation theoryapplied mathematics

Measure of Noncompactness of Sobolev Embeddings on Strip-Like Domains. Journal of Approximation Theory (2021)

David E. EdmundsJan LangZdeněk Mihula

sobolev embeddingsapproximation theorystrip-like domainsapplied mathematics

Notes About S ‐Numbers for a Sobolev Type Embedding of Order 4 and for a Higher Order Integral Operator. Mathematische Nachrichten (2021)

Petr GurkaJan Lang

mathematical analysisanalytic number theorysobolev type embeddingnumber theorymathematics

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Jan Lang

Professor

Ohio State University

Affiliations

College of Arts and Sciences

Mathematics

Jan Lang is currently serving as a College Of Arts And Sciences Professor at Ohio State University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Jan Lang

Ohio State University

Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Maximal Noncompactness of Limiting Sobolev Embeddings. Proceedings of the Royal Society of Edinburgh Section A Mathematics (2024)

Jan LangZdeněk MihulaLuboš Pick

machine learningmaximal noncompactnesssobolev embeddingsapplied mathematics

Different Degrees of Non-Compactness for Optimal Sobolev Embeddings. Journal of Functional Analysis (2023)

Jan LangZdeněk Mihula

optimal sobolev embeddingsfunctional analysisdifferent degreesapplied mathematics

Embeddings Between Lorentz Sequence Spaces Are Strictly but Not Finitely Strictly Singular. Studia Mathematica (2023)

J. LangA. Nekvinda

mathematical analysismathematicslorentz sequence spacesword embeddings

Remarks on J−$J-$Eigenfunctions of Operators. Mathematische Nachrichten (2023)

David E. EdmundsJan Lang

mathematicsanalytic number theoryoperator theory

The Dual of the Sequence Spaces With Mixed Norms $$L^{(P, \Infty )}$$. Arabian Journal of Mathematics (2023)

J. LangO. Méndez

mixed normsmathematicsnumber theorysequence spaces

The Eigenvalues and Eigenfunctions of the Non-Linear Equation Associated to Second Order Sobolev Embeddings. Nonlinear Analysis (2023)

Lyonell BoultonJan Lang

mathematical analysisgraph theoryspectral theorynon-linear equationapplied mathematicsnonlinear analysis

Compactness of Sobolev Embeddings and Decay of Norms. Studia Mathematica (2022)

Jan LangZdeněk MihulaLuboš Pick

mathematical analysisanalytic number theorygraph theorynumber theorymathematicssobolev embeddings

Non-Compact Embeddings of Sobolev Spaces. Journal of Approximation Theory (2022)

D.E. EdmundsJ. Lang

sobolev spacesnon-compact embeddingsapproximation theoryapplied mathematics

Measure of Noncompactness of Sobolev Embeddings on Strip-Like Domains. Journal of Approximation Theory (2021)

David E. EdmundsJan LangZdeněk Mihula

sobolev embeddingsapproximation theorystrip-like domainsapplied mathematics

Notes About S ‐Numbers for a Sobolev Type Embedding of Order 4 and for a Higher Order Integral Operator. Mathematische Nachrichten (2021)

Petr GurkaJan Lang

mathematical analysisanalytic number theorysobolev type embeddingnumber theorymathematics

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Similar Faculty Members

Gregory Verchota

Institution

Syracuse University

singular integral operators

partial differential equation

Michael Greenblatt

Institution

University of Illinois Chicago

function space

spectral theory

Boris Mityagin

Institution

Ohio State University

spectral theory

nonlinear phenomena

Henri Martikainen

Institution

Washington University in St. Louis

measure theory

geometric analysis

Thomas J. Bieske

Institution

University of South Florida

calculus of variation

differential geometry

James Brennan

Institution

University of Kentucky

partial differential equation

nonlinear analysis

Theodore William Gamelin

Institution

University of California, Los Angeles

complex analysis

functional analysis

Camil Muscalu

Institution

Cornell University

calculus of variation

nonlinear hyperbolic problem

Pei-Kee Lin

Institution

University of Memphis

functional analysis

applied mathematics

Richard S. Laugesen

Institution

University of Illinois Urbana-Champaign

applied mathematics

complex analysis