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Friedrich Otto Rudolf Sturm, also known simply as Fritz Sturm, is a renowned figure in the field of mathematics and is known for his contributions to various areas including differential equations, control theory, and numerical analysis.

G. B. Halsted typically refers to George Washington Halsted (1853–1922), an American mathematician and a prominent figure in the field of mathematics during the late 19th and early 20th centuries. He is particularly known for his work in topology and for his contributions to the theory of functions and differential equations. Halsted also played a significant role in the development of mathematical education in the United States and was involved in various mathematical societies.

Gyula Pál could refer to a specific individual, but without more context, it's difficult to provide an accurate answer. The name could pertain to a historical figure, a contemporary person, or even a character in literature or media.

Homersham Cox (1809–1884) was a British mathematician known for his contributions to geometry and algebra. He is particularly recognized for his work on projective geometry and for reformulating various mathematical concepts in a more accessible way. Cox's research also included work on algebraic forms and invariants. He is perhaps best known for "Cox's Theorem," which provides a foundational result in the field of projective geometry.

Igor Rivin is a mathematician known for his work in various areas including geometry, topology, and mathematical physics. He has contributed to the understanding of mathematical concepts through research, publications, and teaching.

Martin J. Taylor could refer to various individuals or subjects depending on the context, but as of my last knowledge update in October 2023, I don't have any specific information about someone by that name who is prominent or widely recognized.

Martin Kneser is known primarily for his contributions to mathematics, particularly in the field of topology and group theory. He is recognized for the Kneser conjecture, which relates to the combinatorial topology of spheres and the properties of manifolds. The conjecture proposes a specific relationship regarding the colorability of a certain class of sets, leading to significant developments in both combinatorial mathematics and geometrical topology. If you are asking about a specific context (e.g.

Michael Harris is an American mathematician known for his work in number theory and representation theory, particularly in the context of automorphic forms and their connections to arithmetic geometry. He is a professor at Columbia University and has contributed significantly to the understanding of Langlands program, which seeks to connect number theory and representation theory through various sophisticated mathematical techniques. Harris is also noted for his collaborative work, including joint research with other prominent mathematicians.

In 1991, the world was experiencing significant changes in the field of computing and technology. Here are some key developments and introductions related to computers during that year: 1. **The World Wide Web**: Although the concept of hypertext and a web of links had been around, Tim Berners-Lee introduced the World Wide Web to the public in 1991. This marked the beginning of web browsers, websites, and the online experience as we know it today.

David Hilbert was a German mathematician born on January 23, 1862, and he passed away on February 14, 1943. He is considered one of the most influential mathematicians of the late 19th and early 20th centuries.

Dieter Jungnickel is a notable figure in the field of mathematics, particularly known for his contributions to combinatorial designs and graph theory. He has authored several works on these topics and is recognized for his expertise and research in these areas.

Gerhard Hessenberg is a significant figure in the field of mathematics, particularly known for his contributions to linear algebra and matrix theory. He is often associated with Hessenberg matrices, which are a special type of square matrix that is useful in various numerical and theoretical contexts.

István Fáry (1916–2001) was a Hungarian mathematician recognized for his significant contributions to topology and combinatorial geometry. He is particularly known for his work related to the Fáry graph and for Fáry's theorem, which states that every simple planar graph can be represented in the plane by straight-line segments without any crossings. Fáry's contributions extend to various mathematical fields, and he has published numerous papers throughout his career.

James B. Carrell was a notable American mathematician known for his contributions to the field of mathematics, particularly in algebra and topology. He is recognized for various mathematical concepts and theorems, although detailed information about his life and specific works may not be widely documented.

John Morgan is a mathematician known for his contributions to the fields of geometry and topology, particularly in relation to the study of manifolds and the mathematical aspects of the theory of general relativity. He has been involved in various research areas, including geometric analysis and non-linear partial differential equations, and has published several papers in these domains. Morgan is also recognized for his work in mathematical education and outreach, collaborating on projects aimed at improving mathematics instruction and accessibility.

Sumner Byron Myers is a name associated with multiple individuals, but it is most commonly recognized in the context of an American mathematician known for his work in mathematical logic and computational theory.

Walter Benz is not a widely recognized figure or term as of my last knowledge update in October 2021. It’s possible that you might be referring to a specific individual not widely known or to a more recent event, concept, or product that emerged after my last update. Can you provide more context or specify what you are referring to?

As of my last update in October 2021, there does not appear to be any widely recognized figure, organization, or concept specifically called "Warren Ambrose." It is possible that it could refer to a person who emerged after that time, or it might be a name from a less-known context such as literature, local news, or another field.