What is he best known for?
The fields of study Lipman Bers is best known for:
- Riemann surface
- Geometric function theory
- Teichmüller space
Lipman Bers is involved in relevant fields of research such as Flow (mathematics) and Minimal surface in the realm of Geometry.
Lipman Bers frequently studies issues relating to Geometry and Flow (mathematics).
He regularly ties together related areas like Holomorphic function in his Pure mathematics studies.
Mathematical analysis is closely attributed to Gravitational singularity in his study.
Lipman Bers conducts interdisciplinary study in the fields of Riemann surface and Teichmüller space through his research.
He integrates several fields in his works, including Fiber and Composite material.
He performs multidisciplinary studies into Composite material and Fiber in his work.
He performs multidisciplinary study in Applied mathematics and Mathematical analysis in his work.
He carries out multidisciplinary research, doing studies in Kleinian group and Teichmüller space.
His most cited work include:
- Riemann's Mapping Theorem for Variable Metrics (542 citations)
- On Boundaries of Teichmuller Spaces and on Kleinian Groups: I (267 citations)
- Uniformization, Moduli, and Kleinian Groups† (219 citations)
What are the main themes of his work throughout his whole career to date
Many of his studies on Pure mathematics apply to Riemann surface, Algebra over a field, Kleinian group and Riemann hypothesis as well.
Lipman Bers carries out multidisciplinary research, doing studies in Mathematical analysis and Applied mathematics.
Lipman Bers integrates Applied mathematics with Mathematical analysis in his study.
His work on Calculus (dental) is being expanded to include thematically relevant topics such as Dentistry.
His study in Calculus (dental) extends to Dentistry with its themes.
He integrates many fields in his works, including Geometry and Pure mathematics.
Lipman Bers most often published in these fields:
- Pure mathematics (72.13%)
- Mathematical analysis (50.82%)
- Calculus (dental) (18.03%)
What were the highlights of his more recent work (between 1980-1987)?
- Pure mathematics (100.00%)
- Holomorphic function (33.33%)
- Mathematical analysis (33.33%)
In recent works Lipman Bers was focusing on the following fields of study:
His Pure mathematics study has been linked to subjects such as Holomorphic function, Riemann hypothesis and Hyperbolic space.
He regularly links together related areas like Pure mathematics in his Holomorphic function studies.
He links relevant scientific disciplines such as Riemann hypothesis, Inequality, Hyperbolic space and Iterated function in the realm of Mathematical analysis.
His research links Mathematical analysis with Inequality.
In his work, he performs multidisciplinary research in Geometry and Discrete mathematics.
He connects Discrete mathematics with Geometry in his research.
His Quantum mechanics study frequently draws connections to adjacent fields such as Group (periodic table).
His study connects Quantum mechanics and Group (periodic table).
His Space (punctuation) study frequently links to related topics such as Operating system.
Between 1980 and 1987, his most popular works were:
- Holomorphic families of injections (176 citations)
- Finite dimensional Teichmüller spaces and generalizations (123 citations)
- An Inequality for Riemann Surfaces (50 citations)
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