Critical Points of Eisenstein Series and Spectrum of the Lame Operator
Explore critical points of Eisenstein series E2, E4, E6 and their applications to the Lame operator's spectrum in this advanced mathematics lecture.
Large Values of Zeta and Dirichlet L-Functions - ICBS 2024
Explore large values of Riemann zeta and Dirichlet L-functions on the critical line, uncovering key insights in analytic number theory.
Riemann Hypothesis for Plane Curve Singularities
Explore the Riemann Hypothesis for plane curve singularities through motivic superpolynomials. Delve into L-functions, DAHA-superpolynomials, and their applications in number theory and geometry.
Towards a Mod p Langlands Correspondence for GL2
Explore the mod $p$ Langlands correspondence for $\mathrm{GL}_2(K)$, examining conjectures and recent progress in this open area of mathematical research.
Progression-Free Sets in Arithmetic Sequences
Explore lower and upper bounds for progression-free sets in $\mathbb{Z}_m^n$, examining the polynomial method's application to $r_k(\mathbb{Z}_m^n)$ and related problems.
Universally Counting Curves in Calabi-Yau Threefolds - ICBS 2024
Explore enumerative geometry through a new perspective on curve counting in complex threefolds, focusing on the Grothendieck group of 1-cycles and universal curve enumeration invariants.
Diophantine Equations and Discrete Harmonic Analysis - Part 3
Explore advanced concepts in Diophantine equations and discrete harmonic analysis, delving into complex mathematical theories and applications with expert Ákos Magyar.
Diophantine Equations and Discrete Harmonic Analysis - Part 4
Explore advanced concepts in Diophantine equations and discrete harmonic analysis, delving into complex mathematical theories and applications with expert Ákos Magyar.
Diophantine Equations and Discrete Harmonic Analysis - Part 2
Explore advanced concepts in Diophantine equations and discrete harmonic analysis, delving into complex mathematical theories and applications with expert Ákos Magyar.
Diophantine Equations and Discrete Harmonic Analysis - Part 1
Explore Diophantine equations and discrete harmonic analysis with Ákos Magyar, delving into advanced mathematical concepts and their applications in number theory and analysis.
On Sets of Multiples
Explore sets of multiples in number theory, focusing on their properties and applications in mathematical analysis and dynamical systems.
Sharkovsky Ordering on the Mandelbrot Set
Explore Sharkovsky ordering's application to the Mandelbrot set, uncovering fascinating connections between discrete dynamics and complex analysis.
The Prime Constant
Explore the fascinating prime constant with mathematician Matt Parker, uncovering its unique properties and significance in number theory. Gain insights into this hidden mathematical gem.
A Formalization of Complete Discrete Valuation Rings and Local Fields
Explore formalization of complete discrete valuation rings and local fields in Lean, covering theory, proofs, and applications to algebraic number theory and geometry.
Hard Unsolved Math Problems - The Collatz Conjecture
Explore famous unsolved math problems like the Collatz Conjecture and delve into Richard Guy's book on unsolved number theory challenges, expanding mathematical horizons.
Epic Math Proof Writing Book - How to Read and Do Proofs
Learn to write clear and effective mathematical proofs with Daniel Solow's comprehensive guide "How to Read and Do Proofs", covering essential techniques for logical reasoning and argumentation.
What Does Machine Learning Have to Offer Mathematics? - Theoretically Speaking
Explore the intersection of machine learning and mathematics, focusing on novel techniques in combinatorics and potential impacts on mathematical practice.
Murderous Maths - An Interactive Look at the World of Mathematics
Explore the hilarious world of maths with Kjartan Poskitt. Discover fascinating number facts, tricks, codes, and predictions through interactive demonstrations and audience participation.
Quasi Jacobi Forms and Moduli Space of Enhanced Elliptic Curves - GADEPs Conference III
Explore quasi Jacobi forms and moduli space of enhanced elliptic curves in this advanced mathematics lecture by Jin Cao, part of the GADEPs conference on Noether-Lefschetz and Hodge loci.
Functoriality for Fukaya Categories of Very Affine Hypersurfaces
Explore functoriality in Fukaya categories of very affine hypersurfaces, examining acceleration and restriction functors, gluings of Liouville sectors, and connections to mirror symmetry.
Regularity for Stationary Varifolds
Explore advanced concepts in geometric measure theory, focusing on regularity properties of stationary varifolds and their applications in minimal surface theory.