What is he best known for?
The fields of study he is best known for:
- Mathematical analysis
- Quantum mechanics
- Algebra
Wilhelm Schlag spends much of his time researching Mathematical analysis, Schrödinger's cat, Schrödinger equation, Mathematical physics and Combinatorics.
His work deals with themes such as Nonlinear system, Exponential stability, Stability theory and Ground state, which intersect with Mathematical analysis.
The study incorporates disciplines such as Eigenvalues and eigenvectors, Essential spectrum, Zero-point energy and Dispersive partial differential equation in addition to Schrödinger's cat.
His Schrödinger equation study incorporates themes from Dimension and Neumann series.
His Mathematical physics research incorporates elements of Soliton and Hamiltonian.
The concepts of his Combinatorics study are interwoven with issues in Discrete mathematics, Image, Compact space and Absolute continuity.
His most cited work include:
- Time decay for solutions of Schrödinger equations with rough and time-dependent potentials (343 citations)
- Sixty Years of Bernoulli Convolutions (265 citations)
- Renormalization and blow up for charge one equivariant critical wave maps (218 citations)
What are the main themes of his work throughout his whole career to date?
Wilhelm Schlag mostly deals with Mathematical analysis, Mathematical physics, Wave equation, Schrödinger's cat and Ground state.
His Mathematical analysis research includes elements of Scattering, Energy, Nonlinear system, Eigenvalues and eigenvectors and Zero-point energy.
His biological study spans a wide range of topics, including Lambda, Hamiltonian, Scattering theory and Eigenfunction.
His study focuses on the intersection of Wave equation and fields such as Norm with connections in the field of Sobolev space.
As a part of the same scientific study, he usually deals with the Schrödinger's cat, concentrating on Lyapunov exponent and frequently concerns with Spectrum, Anderson localization and Quasiperiodic function.
The various areas that Wilhelm Schlag examines in his Ground state study include Space, Manifold, Blowing up and Disjoint sets.
He most often published in these fields:
- Mathematical analysis (58.46%)
- Mathematical physics (27.18%)
- Wave equation (18.97%)
What were the highlights of his more recent work (between 2015-2021)?
- Mathematical analysis (58.46%)
- Schrödinger's cat (18.46%)
- Mathematical physics (27.18%)
In recent papers he was focusing on the following fields of study:
His scientific interests lie mostly in Mathematical analysis, Schrödinger's cat, Mathematical physics, Lyapunov exponent and Wave equation.
His Mathematical analysis study combines topics from a wide range of disciplines, such as Light cone, Scattering, Quantum tunnelling and Nonlinear system.
He has included themes like Structure and Work in his Schrödinger's cat study.
His Mathematical physics research is multidisciplinary, incorporating elements of Resonance, Real line, Coupling constant and Anderson localization.
His Lyapunov exponent research integrates issues from Spectrum, Quasiperiodic function and Interval.
The Wave equation study combines topics in areas such as Norm and Energy.
Between 2015 and 2021, his most popular works were:
- Profiles for the Radial Focusing 4 d Energy-Critical Wave Equation (13 citations)
- On the spectrum of multi-frequency quasiperiodic Schrödinger operators with large coupling (11 citations)
- Structure formulas for wave operators (10 citations)
In his most recent research, the most cited papers focused on:
- Mathematical analysis
- Quantum mechanics
- Algebra
His primary scientific interests are in Mathematical analysis, Schrödinger's cat, Lyapunov exponent, Mathematical physics and Structure.
In the field of Mathematical analysis, his study on Wave equation and Sobolev space overlaps with subjects such as Subsequence.
His Wave equation study combines topics in areas such as Norm, Energy, Bounded function and Ground state.
His research investigates the connection between Lyapunov exponent and topics such as Spectrum that intersect with issues in Quasiperiodic function.
His Mathematical physics research is multidisciplinary, relying on both Invariant, Scaling, Anderson localization and Homogeneity.
His studies in Structure integrate themes in fields like Zero-point energy, Representation and Work.
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