Timo Weidl - Concepedia

Author

Timo Weidl

University of Stuttgart

Also Known As

T. Weidl, TIMO WEIDL, Timo Weidl, Weidl, T., Weidl, Timo

Publications

859

Citations

H-Index

Concepts

All Affiliations

University of Stuttgart KTH Royal Institute of Technology

About

Timo Weidl is an author at University of Stuttgart specializing in spectral theory, engineering, and functional analysis.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	7	7	414
2	Physics	3	3	139
3	Quantum Science	2	2	40
4	Quantum Computing	1	1	11
5	Variational Inequalities	1	1	25

Timo Weidl

Publications

539

Citations

H-Index

Page 1

	Year	Citations
Sharp Lieb-Thirring inequalities in high dimensions Timo Weidl Acta Mathematica Integral GeometrySpectral TheorySharp ConstantsEngineeringResolvent Kernel	2000	187
Recent results on Lieb-Thirring inequalities Timo Weidl Journées Équations aux dérivées partielles	2000	96
On the Lieb-Thirring constantsL γ,1 for γ≧1/2 Timo Weidl Communications in Mathematical Physics Spectral TheoryLieb-thirring Constantsl γ,1EngineeringPhysicsQuantum Field Theory	1996	73
Remarks on virtual bound states for semi—bounded operators Timo Weidl Communications in Partial Differential Equations Spectral TheoryVirtual Bound StatesLocalized Magnetic FieldLinear OperatorEngineering	1999	55
Two-Dimensional Berezin-Li-Yau Inequalities with a Correction Term Hynek Kovařík, Semjon Vugalter, Timo Weidl Communications in Mathematical Physics Spectral TheoryEngineeringRiemann-hilbert ProblemCorrection TermFunctional Analysis	2008	34
Pólya's conjecture in the presence of a constant magnetic field Rupert L. Frank, Michael Loss, Timo Weidl Journal of the European Mathematical Society Spectral TheoryGeometry Of NumberDirichlet FormSharp ConstantsEngineering	2009	29
Lieb-Thirring Inequalities for Geometrically Induced Bound States Pavel Exner, Helmut Linde, Timo Weidl Letters in Mathematical Physics Quantum ScienceLower BoundVariational InequalityGeometric QuantizationLieb-thirring Inequalities	2004	29
On Lieb-Thirring inequalities for higher order operators with critical and subcritical powers Yuri Netrusov, Timo Weidl Communications in Mathematical Physics Spectral TheoryEngineeringSubcritical PowersHigher Order OperatorsFunctional Analysis	1996	25
Spectral Estimates for Two-Dimensional Schrödinger Operators with Application to Quantum Layers Hynek Kovařík, Semjon Vugalter, Timo Weidl Communications in Mathematical Physics Spectral TheoryQuantum ScienceEngineeringQuantum ComputingPhysics	2007	11

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