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Essential singularity
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Dynamics of Singular Riemann Surface Foliations
Explores the dynamics of singular Riemann surface foliations on compact Kähler manifolds.
Dynamics of Singular Riemann Surface Foliations
Explores the dynamics of singular Riemann surface foliations and their intricate behavior.
Dynamics of Singular Riemann Surface Foliations
Explores the dynamics of singular Riemann surface foliations, focusing on vector fields, linear parts, and coordinate changes.
Quantum Field Theory: Lecture 3
Covers the concept of party wavefunctions and the reduction formulae.
Thermodynamic Formalism for Dispersing Billiards
Explores the geometry and statistical properties of dispersing billiards, aiming to extend the analysis to equilibrium states and covering topics like hyperbolicity and distortion control.
Introduction to 3-State Ising Model
Covers the theoretical background and applications of the 3-state Ising model.
Analyzing Poles and Residues
Covers the analysis of poles and residues in complex functions, focusing on the calculation of singularities, poles, and residues.
Riemann Zeta Function
Covers the definition and properties of the Riemann Zeta function, including convergence and singularities.
Convergence and Poles: Analyzing Complex Functions
Covers the analysis of complex functions, focusing on convergence and poles.
Residual Theorem: Cauchy
Covers the residual theorem from Cauchy, focusing on simple closed curves and holomorphic functions.
