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Abstract: In this talk, we will start by explaining a classical random reinforcement model introduced by Pólya back in 1920 which […]
Abstract: The discrete Cheeger inequality is a well-known inequality in spectral graph theory, which relates the second largest eigenvalue of the […]
Title: AGM and jellyfish swarms of elliptic curves over finite fields Abstract: The classical $\\AGM$ produces wonderful interdependent infinite sequences […]
Abstract: Congruences between modular forms have provided many interesting arithmetic properties e.g. the Ramanujan congruence. These congruences led Serre to […]
Abstract: Computing dimension formulas for the spaces of Siegel modular forms of degree 2 is of great interest to many […]
Abstract: The dimer model, also referred to as domino tilings or perfect matching, are tilings of the Z^d lattice by […]
Abstract: In my talk, I will address several mathematical questions about the constrained Stochastic Partial Differential Equations (SPDEs) arising from […]
Abstract : The deformation theory of modular forms is increasingly attracting many researchers in arithmetic geometry as it has been an […]
Title: On the nuances of electronic voting: towards public verifiability and recoverability. This series of seminars has been initiated to promote […]
Abstract: Ramsey theory studies the paradigm that every sufficiently large system contains a well-structured subsystem. Within graph theory, this translates […]
Abstract: Ramsey theory studies the paradigm that every sufficiently large system contains a well-structured subsystem. Within graph theory, this translates […]
Abstract: Ramsey theory studies the paradigm that every sufficiently large system contains a well-structured subsystem. Within graph theory, this translates […]