When we talk about the Top Influential Mathematicians, we talk about a selected set of people who serve as the compass for our contemporary mathematical world in the dynamic field of mathematics. These distinguished thinkers, known as the “Top Influential Mathematicians Today,” have created ground-breaking discoveries that have had a profound impact on our world. We set out on an excursion in this investigation to discover the genius, originality, and influence of those mathematicians on the contemporary world.
Numerous technical innovations, medicinal discoveries, and practical solutions are based on mathematics, which is frequently referred to as the common language of science and invention. The people we highlight in this discussion have demonstrated exceptional talent for solving hard mathematical puzzles, resolving real-world problems, and inspiring the next generation of mathematicians.
The influence of these mathematicians transcends disciplinary and geographic boundaries, spanning fields as diverse as financial markets, artificial intelligence, and climate modeling. Join us as we explore the noteworthy accomplishments and lasting contributions of the “Top Influential Mathematicians Today,” whose work continues to shape the present and future of our world.
The Top Influential Mathematicians Today
A limited set of individuals stands out as the leading lights of our current mathematical world in the constantly changing landscape of mathematics. These brilliant individuals, named among the “Top Influential Mathematicians Today,” have created ground-breaking discoveries that have had a profound impact on our world. We set out on an excursion in this investigation to discover the genius, originality, and influence of those mathematicians on the modern world.
Numerous people refer to mathematics as the “common language of science and innovation,” and it is the foundation upon which unfathomable technical improvements, scientific discoveries, and workable solutions are created. The people we focus on in this essay have demonstrated exceptional talent for solving complex mathematical puzzles, resolving issues of real-world concern, and motivating future generations of mathematicians.
The impact of those mathematicians crosses academic and geographic boundaries, affecting fields as diverse as financial markets, synthetic intelligence, and climate modeling. Join us as we explore the outstanding accomplishments and lasting contributions of the “Top Influential Mathematicians Today,” whose work continues to shape both the present and the future of our planet.Who are the most important mathematicians right now?
The most significant mathematicians working today come from a wide range of mathematical fields. Terence Tao, Maryam Mirzakhani (posthumously), Elon Lindenstrauss, Grigori Perelman, and Jean-Pierre Serre are a few of the well-known individuals mentioned. These mathematicians have significantly advanced the subjects of algebraic geometry, geometry, topology, and number theory.
What distinguishes an influential mathematician?
There are many techniques to gauge influence in mathematics. It may come about as a result of ground-breaking research that unlocks new scholarly horizons or resolves age-old issues. Influence can also come from the capacity to coach new mathematicians, effectively convey complicated ideas, and motivate others to engage in mathematical inquiry. A notable mathematician frequently leaves a lasting legacy through their work, influencing future generations.
What major contributions have these Top Influential Mathematicians?
The diverse range of mathematical fields is reflected in the contributions of the most important mathematicians. Terence Tao, for instance, has made important progress in number theory, and Maryam Mirzakhani won the Fields Medal for her work in algebraic geometry. In the subject of dynamical systems, Elon Lindenstrauss has produced ground-breaking advancements, and Grigori Perelman is renowned for having solved the Poincaré conjecture, a century-old mathematical conundrum.
What effects do these Top Influential Mathematicians have on our day-to-day lives?
Far beyond the boundaries of academia, influential mathematicians have a significant impact. Their work serves as the foundation for numerous technical innovations, from data analysis methods used in artificial intelligence to encryption algorithms that protect our online transactions. Additionally, their research advances our comprehension of the fundamental mathematical ideas that govern our universe.
Are these mathematicians cooperating or working alone?
Similar to scientists in other disciplines, mathematicians frequently conduct both individual research and group projects. Even though they could specialize in different areas and work on separate research projects, they also collaborate with peers, exchange ideas, and support group initiatives aimed at expanding our understanding of mathematics. Collaboration is important for tackling challenging issues and expanding the frontiers of mathematical research.
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What difficulties do these mathematicians have to deal with at work?
No matter their position, mathematicians face a variety of difficulties in their work. They have to deal with challenging mathematical issues that might occasionally take years or even decades to solve. Additionally, it might be difficult to reconcile teaching obligations, research funding, and a healthy work-life balance. It might be difficult on the mind to achieve ground-breaking results.
In what ways do these Top Influential Mathematicians motivate upcoming generations?
Leading figures in mathematics frequently act as inspiration and role models for budding mathematicians. Through instruction, mentoring, and involvement with the public, they impart their knowledge. Their accomplishments inspire young minds to seek professions in mathematics and related STEM subjects by showcasing the fascinating possibilities within the discipline.
How do these mathematicians contribute to the future of mathematics?
With continual investigation of new frontiers and applications in numerous domains, mathematics has an infinite future. Leading figures in mathematics who are pushing the limits of human knowledge are leading the way on this adventure. Their work builds the groundwork for upcoming discoveries, inventions, and advancements that will continue to impact our world in addition to addressing present mathematical issues.
List Of 15 Top Influential Mathematicians Today
From Those Lines is All You Need To Know about the List Top Influential Mathematicians Today
1. Mr. Keith Devlin
in England, Hull
Areas of Specialization: Information Theory, Models of Reasoning, and Mathematical Cognition
Prior to becoming co-founder and executive director of Stanford’s Human-Sciences and Technologies Advanced Research Institute in 2006, Devlin served as a Consulting Professor of Mathematics at Stanford University, he is known as one of the top influential mathematicians in the world today.
He also participates in research at Stanford’s Center for the Study of Language and Information (CSLI), a crucial hub for work in computational linguistics, computer science, and mathematics. Devlin earned his Ph.D. and a unique bachelor’s degree in mathematics from Kings College, London. from the University of Bristol in mathematics in 1971.
Devlin is a prolific author who writes about mathematics and associated medical fields for both specialists and affluent people. In the course of his illustrious career as a mathematician, he has written over 30 books and 80 research publications! Therefore, it should come as no surprise that Devlin received the Carl Sagan Prize for Science Popularization in 2007.
Devlin’s research is now mostly focused on using media and other technology to help kids and others learn math. For instance, he co-founded and serves as president of BrainQuake, a company that creates video games to help people learn math. In addition, he is referred to as the “Math Guy” on NPR’s Weekend Edition Saturday, where he contributes as a commentator.
In 2012, Devlin was elected a Fellow of the American Mathematical Society.
2. T. Terence Tao
Australia’s Adelaide, South Australia
Areas of Specialization: Green-Tao Theorem, Erd’s Discrepancy Problem, Compressed Sensing, Tao’s Inequality, Analysis, and Oscillatory Integrals
Tao has been hailed as the greatest mathematician of his generation and is possibly the greatest dwelling mathematician, known o be one of the top influential mathematicians ever. Tao, who was 10 years old when he won a medal in the International Mathematical Olympiad, was a child prodigy from South Australia. He is debating accepting the Field Medal, known as the “Nobel Prize” of mathematics. The University of California, Los Angeles (UCLA) is home to Terence Tao, who holds the James and Carol Collins Chair in Mathematics.
Tao, then 14 years old, participated in the Research Science Institute, a Massachusetts Institute of Technology (MIT) summertime course for gifted high school students. He graduated from Princeton University with his bachelor’s and master’s degrees in mathematics at the age of sixteen. He earned his doctorate. aged 20 from Princeton. At the age of 24, he joined UCLA and was subsequently named the institution’s youngest-ever full professor.
Tao concentrates on partial differential equations, a branch of calculus that deals with nonlinearity, or the mathematics of trade. People who know him are quick to point out that he reportedly has a strong grasp of all of mathematics, which is an amazing accomplishment, especially in this day and age of specialization. Additionally, he has made significant contributions to subjects as diverse as opportunity theory and quantity theory. It isn’t always easy to uncover holes in Tao’s knowledge, and if you do, you might just find that the gaps had been filled a year later, as fellow mathematician Timothy Gowers put it while evaluating one of Tao’s works.
Tao has received numerous honors, including the Field Medal (mentioned above), a MacArthur Award (the “genius” award) in 2006, election as a Fellow of the Royal Society (2007), and induction into the American Academy of Arts and Sciences in 2009.
3. “Ian Stewart”
Areas of Specialization: Bifurcation Theory, Pattern Formation, Dynamical Systems, Catastrophe Concept, and Biomathematics
At the University of Warwick in England, Stewart is a retired professor of mathematics. In 1966, Stewart graduated with a first-class bachelor of arts in mathematics from the University of Cambridge. At the University of Warwick in Mathematics in 1969.
In addition to being a talented mathematician, Stewart writes popular science and technology fiction. A prolific thinker, whose principal mathematical focus is the disaster idea branch of the study of dynamic systems. He has also written extensively on a variety of math topics, including his 1989 book Does God Play Dice: The New Mathematics of Chaos, which explores the chaos principle. He has penned nearly a hundred pieces for the renowned science and math magazine Scientific American throughout the years. Even his own iPad software, Incredible Numbers via Professor Ian Stewart, is created by him.
For meeting the Medal’s task of “speaking technological know-how to UK audiences,” Stewart was awarded the Michael Faraday Medal in 1995. In 2001, he was chosen as a Fellow of the Royal Society.
4. Mr. John Stillwell
Areas of Specialization: Mathematics History, Number Theory, Geometry, and Mathematics Foundations
John Stillwell, an Australian who was born in Melbourne, currently holds the title of professor emeritus at the University of San Francisco, John is indeed one of the top influential mathematicians we have heard about. Even though Stillwell joined USF in 2002, the majority of his career was spent in Melbourne’s Monash University from 1970 to 2001. At Massachusetts Institute of Technology, Stillwell received his PhD in 1970.
Stillwell is often referred to as a source of knowledge and math instruction. As the author of several books on mathematical subjects, including the foundations of arithmetic, algebra, variety principle, and geometry, he has had a significant impact. His writings, including Yearning for the Impossible, Reverse Mathematics, and Mathematics and its History, are both widely used textbooks and favored reference works.
The Chauvenet Prize from the Mathematical Association of America, the book prize from the Association of Jesuit Colleges and Universities, and an invitation to present at the International Congress of Mathematicians in 1994 are just a few of the accolades and distinctions Stillwell has received for his paintings.
5. Berndt, Bruce C.
USA, Michigan, St. Joseph
Areas of Specialization: Q-Series, Continued Fractions, Special Functions, and Analytic Number Theory
Berndt is the University of Illinois Urbana-Champaign’s Michio Suzuki Distinguished Research Professor of Mathematics. Albion College in Michigan is where Berndt received his undergraduate degree in 1961. He earned his PhD and his master’s. from the University of Wisconsin-Madison in mathematics. Berndt has loved his long and illustrious career teaching and learning mathematics at the University of Illinois, with the exception of a year spent as a visiting professor at the University of Glasgow in Scotland and a 12-month stint at Princeton’s Institute for Advanced Study.
A central area in mathematics examining the foundations of range structures made up of integers, Berndt is renowned internationally as one of the greatest analytic range theorists. He is perhaps best known for determining the outcomes of the singular genius Srinivasa Ramanujan, a “prophet” of mathematics discovered through abilities in the United States after resolving some of the most challenging mathematical puzzles in the field without the benefit of formal and extensive training. For his work on Ramanujan’s notebooks, Berndt won the prestigious Steele Prize. He also serves as editor of the Ramanujan Journal.
In 2012, Berndt received the American Mathematical Society’s Fellow designation. In 2012, he also received an honorary doctorate from India’s SASTRA University.
6. Mr. Timothy Gowers
Wiltshire, UK-based England
Areas of Specialization: Combinatorics and Functional Analysis
Gowers holds the Rouse Ball Chair in Mathematics at Cambridge (Roger Penrose currently holds this Chair at the opposite granting group, Oxford), is a Fellow of Trinity College, Cambridge, and is a Royal Society Research Professor at the Department of Pure Mathematics and Mathematical Statistics at the University of Cambridge, UK. Gowers received his first education at King’s College and Eton, where he graduated as a King’s Scholar. He earned his doctorate. from Cambridge University’s Trinity College in 1990.
British mathematician Gowers specializes in the vector assembly known as a Banach area and frequently works in the domain of intentional analysis. A quasi random group was a concept he introduced in 2005, and he also completed fundamental work in combinatorics and variety principle (of combinatorial number theory), showing certain key lemmas and effects. Most recently, Gowers has taken up the age-old mathematical conundrum that “P does not equal NP,” or, in other words, that complex computational theory problems (NP concerns) cannot be condensed to a simpler class of problems known as P.
Gowers also contributed to the popularization of mathematics by publishing Mathematics: A Very Short Introduction in 2002 as an ebook for general audiences. It’s interesting to note that in 2005, he also worked as a spokesman for the film Proof. He is also active in promoting online math collaboration on challenging problems.
In 1998, Gowers received the Fields Medal. In 2012, he received a knighthood from the Queen (British Monarchy) in recognition of his contributions to mathematics.
7. Mr. Peter Sarnak
South African city of Johannesburg
Hafner-Sarnak-McCurley Constant, Number Theory and Analysis, Combinatorics, Mathematical Physics are some of the areas of specialization.
Sarnak is a permanent member of the Institute for Advanced Study’s (IAS) mathematics faculty, Sarnak here tops our seventh list of top influential mathematicians in the world. The location of the IAS at 1 Einstein Drive in Princeton, New Jersey was made possible by Albert Einstein’s illustrious employment there in the early and middle 20th century. The IAS has hosted some of the greatest mathematicians of our time, including John Von Neumann, a pioneer of early computers. Sarnak is consequently engaged in legitimate business, both now and in the past. In addition, Sarnak holds the Eugene Higgins Chair in Mathematics at Princeton University.
In 1975 and 1976, Sarnak earned his Ph.D. and two bachelor’s degrees in mathematics from the University of the Witwatersrand in South Africa. From Stanford University in 1980, in mathematics. His research focuses on challenges in analytical variety theory, and he has made significant contributions to fields as diverse as physics and computer science. Sarnak also created the field of “arithmetical quantum chaos,” and he made contributions that led to the solution of a well-known mathematical puzzle known as Hilbert’s Eleventh Problem, named after the mathematician David Hilbert, who gave mathematicians a task at the turn of the 20th century in the form of a list of twelve unsolved problems.
Sarnak has received many honors over his distinguished career in number theory, including the George Polya Prize in 1998 and, most recently, a Sylvester Medal in 2019.
8. Mr. Martin Hairer
Areas of Specialization: Analysis and Probability Theory
Sir Martin Hairer holds the Chair in Probability and Stochastic Analysis and is a professor of mathematics at Imperial College London’s Faculty of Natural Sciences, Department of Mathematics. He has held positions at the Courant Institute of New York University and the University of Warwick. Hairer completed his BS in mathematics at the University of Geneva in 1994. He is an Austrian citizen born in Geneva, Switzerland. He remained there to complete his 2001 physics PhD and MS degrees.
Hairer is regarded as the leading figure in stochastic partial differential equations, having important ramifications for the quantum field theory and spatial modeling, among other areas. Hairer’s research has yielded ground-breaking findings in the design of stochastic systems, stochastic evaluation methods, and his theory of regularity structures, igniting additional investigation and advancement.
The 2014 Fields Medal, the Whitehead Prize, an Advanced Research Fellowship with the Engineering and Physical Sciences Research Council, a Fellowship with the Royal Society, and the honorific title of Knight Commander of the Order of the British Empire are just a few of the accolades and awards Hairer has received for his work.
9. By Ingrid Daubechies
Wavelets, Inverse Problems, Shape Space, and Time-Frequency Analysis are examples of areas of specialization.
At Duke University, Daubechies has the James B. Duke Professor of Mathematics title. Daubechies changed became William R. Kenan Jr. before Duke. 2004–2011: Professor of Mathematics at Princeton University. She is one of the most widely cited mathematicians and is well known worldwide for her work on wavelets, a branch of mathematics that is relevant to computer science and other fields in addition to mathematics. Daubechies, a native of Belgium, earned her bachelor’s degree in physics from the Vrije Universiteit Brussel in 1975. She earned a doctorate. from the Marseille, France-based CNRS Center for Theoretical Physics in 1980.
Wavelet theory was extended to virtual signal processing as a result of Daubechies’s crucial contribution, which has broad theoretical and practical significance. She is one of the most prominent mathematicians in contemporary technology thanks to her work on wavelets. Notably, Daubechies has actively encouraged women to pursue academic jobs and study in mathematics and related subjects (such as physics). The Duke Summer Workshop in Mathematics for bright female undergraduate students is co-founded by her.
For her important contributions to mathematics, Daubechies received a MacArthur Fellowship and was inducted into the American Academy of Arts and Sciences in 1993. Ten Lectures on Wavelets, her 1994 e-book, won the Steele Prize for Exposition. Among other outstanding accomplishments, she became the first female president of the International Mathematical Union.
10. By Andrew Wiles
Areas of Specialization: Fermat’s Last Theorem, Iwasawa Theory, and Taniyama-Shimura Conjecture for Semistable Elliptic Curves
Wiles is a research professor at Oxford University and a member of the Royal Society, he is without no doubt, one of the top influential mathematicians we have heard about. After proving Fermat’s Last Theorem, named for the mathematician Pierre Fermat of the seventeenth century, one of mathematics’ most well-known conjectures, he became an overnight phenomenon. Wiles earned both a Ph.D. and a bachelor’s degree in mathematics from Oxford. from the University of Cambridge in mathematics. After a year at the Institute for Advanced Study at Princeton University, he was appointed professor of mathematics there. He has spent a large portion of his illustrious career teaching back and forth between Princeton and Oxford.
He recalls that when he was ten years old, Fermat’s Last Theorem captured Wiles’ attention. Later in his professional life, he became obsessed with finding a proof for the renowned, centuries-old conjecture. When he established its validity in 1993, not only the mathematical community but also the general public and the media hailed the achievement (although it wasn’t fully established until 1994). Thus, Wiles enjoys fame among mathematicians for having solved a problem that was previously considered to be real but essentially unprovable.
Notably, Wiles has won numerous honors and prizes for his work in mathematics, including the Wolf Prize, the Copley Medal, and the Fermat Prize, which should come as no surprise. In 1997, he received a MacArthur Fellowship.
11. Ms. Caroline Klivans
Areas of Specialization: Algebraic, Geometric and Topological Combinatorics, Chip-Firing
At Brown University, Caroline Klivans presently holds the positions of Associate Director of the Institute for Computational and Experimental Research in Mathematics (ICERM) and Associate Professor of Applied Mathematics in the Division of Applied Mathematics. Prior to this, Klivans worked at Cornell University and the University of Chicago. She graduated from Cornell University with a BA in mathematics in 1999 and from MIT with a PhD in 2003.
As it relates to chip-firing video games and sandpile models, Klivans is frequently interested in algebraic, geometric, and topological combinatorics. Chip-firing video games are a significant method for learning and understanding the properties of finite systems, which has ramifications outside of the realm of mathematics. This is not to be seen as insignificant. With regard to this, Klivans is regarded as the foremost expert as the author of The Mathematics of Chip-Firing.
Klivans has received honors and awards for her work, including the Alice T. Schafer AWM National Mathematics Prize, the Brown University Brazil Initiative Grant, the VIGRE Postdoctoral Fellowship, the NSF Graduate Fellowship, and the National Science Foundation C onference Grant.
12. Mr. Andrei Okounkov
Areas of Specialization: Abstract Algebra, Representation Theory, and Infinite Symmetric Groups
At Columbia University, Okounkov is a professor of mathematics where he studies representation theory and its uses. A subfield of mathematics known as representation concept is focused on the representation of summarizing algebraic structures. It offers packages for various academic fields, including physics, probability theory, and geometry.
Okounkov completed his education at Moscow State University in Russia, where he was given the opportunity to pursue a Ph.D. In 1995. Prior to that, Okounkov taught mathematics at Princeton University, and before that, he was an instructor of mathematics at the University of California, Los Angeles.
In particular, a website called limitless symmetric agencies, where Okounkov and colleagues have posted genuine and significant results (for mathematicians: the Gromov-Witten and various invariants of threefolds in algebraic geometry), has established Okounkov as one of the world’s leading experts on issues in summary algebra. In 2006, Okounkov won the coveted Fields Medal, the highest accolade in mathematics. In 2016, he was admitted as a Fellow of the American Academy of Arts and Sciences.
13. Fedor Bogomolova
Areas of Specialization: Hyperkähler Manifold, Bogomolov-Tian-Todorov Theorem, Number Theory, Algebraic Geometry
At the New York University Courant Institute of Mathematical Sciences, Fedor Bogomolov is now the Silver Professor of Mathematics. Bogomolov, a Russian native who was born in Moscow, completed his undergraduate studies at Moscow State University in 1970 and earned his PhD in mathematics from the Steklov Institute of Mathematics in 1974. Bogomolov formerly had a professorial position at the Steklov Institute before joining NYU Courant in 1994 (after the fall of the US).
In the last fifty years, Bogomolov has become a prominent figure in algebraic geometry, being linked to concepts and ideas including the Bogomolov balance, Bogomolov-Miyaoka-Yau inequality, Beauville-Bogomolov shape, and the Bogomolov conjecture. His findings and theories continue to have numerous applications in mathematics and other fields. He has more than 110 papers in his credit, and he is also widely posted.
14. A Mikhail Leonidovich Gromov
Areas of Specialization: Analysis, Group Theory, Geometry
At the Courant Institute of Mathematical Sciences at New York University, Mikhail Leonidovich Gromov holds the position of Jay Gould Professor of Mathematics and is a member of the Institute of Advanced Scientific Studies (IHÉS). Before taking on his current position, Gromov taught at the University of Maryland, College Park, and the University of Paris VI. Gromov, a Russian native from Boksitogorsk, earned his PhD in 1969 after completing his master’s degree in mathematics in 1965 at Saint Petersburg State University (formerly known as Leningrad State University).
Geometry and evaluation have benefited from Gromov’s contributions. Gromov is credited with developing the notion of geometric organization, which investigates the relationship between geometric and algebraic houses. Gromov’s compactness theorem, the Gromov-Hausdorff convergence, Gromov’s Betti range theorem, the Bishop-Gromov inequality in Riemannian geometry, and Gromov-Witten invariants are only a few of the models, conjectures, and theories that have resulted from his work and may be connected to his claim.
Metric Structures for Riemannian and Non-Riemannian Spaces is a notable Gromov study.
Gromov has won numerous accolades and prizes for his work, including the Abel Prize, the Wolf Prize in Mathematics, the Oswald Veblen Prize in Geometry, and the Prize of the Mathematical Society of Moscow.
14. I’m Jordan Ellenberg.
USA, Maryland, Potomac
Areas of Specialization: Arithmetic Geometry, Asymptotic Enumeration, and Galois Representations
Currently, Jordan Ellenberg is the University of Wisconsin-Madison’s John D. MacArthur Professor. Formerly a postdoctoral fellow at the Mathematical Sciences Research Institute (MSRI), he formerly taught at Princeton University. At Harvard University, Ellenberg earned his BA in mathematics in 1993 and his PhD in mathematics in 1998.
Mathematical algebraic geometry is the main subject of Ellenberg’s work. Even though Ellenberg has a long list of research courses, lectures, and seminars to his credit, he is probably best known as the author of the highly successful book How Not to Be Wrong: The Power of Mathematical Thinking, which introduced mathematical common sense and reasoning to a wider audience. In addition, Ellenberg is the author of the original The Grasshopper King.
For his paintings, Ellenberg has won accolades and awards like the William R. Kellett Award, a Guggenheim Fellowship, a Simons Fellowship in Mathematics, and countless gifts.
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15. Ken Ono.
USA: Philadelphia, Pennsylvania
Areas of Specialization: Number Theory, Integer Partitions, Modular Forms, and Umbral Moonshine
In addition to serving as Vice President of the American Mathematical Society and Chair of the Mathematics Section of the American Association for the Advancement of Science, Ken Ono currently holds the title of Thomas Jefferson Professor of Mathematics at the University of Virginia. Ono has previously worked for Emory University and the University of Wisconsin-Madison. In 1989, Ono earned a BA from the University of Chicago, and in 1993, he earned a PhD from the University of California, Los Angeles.
Ono has over a hundred and sixty article credits to his name and specializes in range idea. Ono is known for his expertise in integer partitions, which he used to the task of deciphering the work of renowned mathematician Srinivasa Ramanujan. It is noteworthy that Ono came up with a framework in 2014 to address issues related to the Rogers-Ramanujan identities. He also resolved another Ramanujan conundrum, the Umbral moonshine conjecture. As a result of this affiliation, Ono is also regarded as a Ramanujan expert and has worked as a producer and mathematical representative for the biographical movie The Man Who Knew Infinity.
Ono has garnered numerous accolades for his work, including the Presidential Early Career Award, the Albert E. Levy Award for Scientific Research, the Prose Award for Best Scholarly Book in Mathematics, and a Guggenheim Fellowship.
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