جست‌وجوی استاد و پژوهشگر

• Analytic Number Theory
• Prime Number Distribution
• Additive Number Theory
• +۵ مورد دیگر

Prof. Alessandro Zaccagnini is an Associate Professor at the Department of Mathematical, Physical and Computer Sciences, University of Parma. He graduated in Mathematics in 1989 and obtained his PhD in 1994, focusing on Analytic Number Theory. His academic journey includes a competitive appointment as Associate Professor in 2004 after serving as a Researcher from 1993 to 2004. Education : PhD in Mathematics (1994), University of Parma Academic Positions : Researcher (1993–2004), Associate Professor (2004–present) His research spans Analytic Number Theory, focusing on additive problems like the Hardy-Littlewood conjectures, Goldbach representations, prime distribution in short intervals, Diophantine equations with primes, and Mertens' constants. He also contributes to Cryptography education. Key Research Areas Additive Number Theory (Goldbach, Goldbach-Linnik problems) Prime Distribution in Short Intervals Diophantine-type Problems with Prime Variables Mertens' Constant for Arithmetic Progressions Cryptography and Mathematical Education Recent publications include studies on Laplace convolutions, Cesàro averages for additive problems, and educational materials using everyday objects for mathematical teaching. His work bridges theoretical research (e.g., Riemann zeta function) and practical applications (e.g., cryptographic protocols). Teaching responsibilities include Mathematical Analysis , Cryptography , and Elementary Number Theory for undergraduate and graduate programs in Mathematics and Computer Science.

Trevor Wooleyمشاهده پروفایل

استاد

• Analytic Number Theory
• Harmonic Analysis
• Automorphic Forms
• +۳ مورد دیگر

Trevor Wooley is the Andris A. Zoltners Distinguished Professor of Mathematics at Purdue University's Department of Mathematics, part of the College of Science. His research focuses on Analytic Number Theory, Harmonic Analysis, Automorphic Forms, Lie Groups, Number Theory, and Representation Theory. He has contributed significantly to areas like Waring's problem, Vinogradov systems, and Diophantine equations through advanced analytic methods. Wooley's work bridges classical number theory with modern harmonic analysis, addressing questions in additive number theory, exponential sums, and rational solutions to algebraic equations. His recent publications explore topics such as polynomial irreducibility over finite fields, paucity problems in Diophantine systems, and subconvexity bounds via the circle method. His research has implications for cryptography, algebraic geometry, and theoretical computer science. Despite his extensive contributions, no specific academic awards are mentioned in the provided text. He advises no students listed here, and no grants or labs are explicitly noted.

Stephen Choiمشاهده پروفایل

استاد

• Number Theory
• Diophantine Equations
• Goldbach-Waring Problems
• +۵ مورد دیگر

Stephen Choi is a Professor in the Department of Mathematics at Simon Fraser University (SFU), part of the Faculty of Science. He holds a Ph.D. in Mathematics from the University of Texas at Austin (1996), an M.Phil. and B.Sc. from the University of Hong Kong (1991 and 1988, respectively). His research focuses on Number Theory , particularly Diophantine equations , Goldbach-Waring problems , and polynomials with restricted coefficients . He explores topics like Littlewood polynomials, L4 norms, and merit factors of binary sequences, often applying analytic methods such as the Hardy-Littlewood circle method. Affiliations: SFU Department of Mathematics, SFU Number Theory Group, UBC Number Theory Group. Teaching: Courses include MATH 260 (Differential Equations) and MATH 342 (Elementary Number Theory). Research Interests Choi’s work bridges classical number theory and modern analytical techniques. He investigates prime solutions to Diophantine equations (e.g., Goldbach-Waring problems) and properties of polynomials with restricted coefficients (e.g., Littlewood polynomials’ L4 norms). His recent studies include autocorrelation coefficients of Rudin-Shapiro polynomials and divisibility principles in integer sequences. Grants & Awards No specific awards are listed, but his extensive publication record reflects sustained recognition in number theory. Academic Lineage Choi’s doctoral advisor was Jeffrey D. Vaaler. He has mentored students like Michael Coons and Peter Cho-Ho Lam. His mathematical 'siblings' include prominent figures like Edward B. Burger and Lenny Fukshansky. Labs/Groups Active contributor to SFU’s Number Theory Group and collaborator in the SFU-UBC Number Theory seminar network.