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Dirichlet energy
HARMONIC FUNCTIONS for BOUNDED and UNBOUNDED P(X)
Berestycki, Introduction to the Gaussian Free Field and Liouville
Properly-Weighted Graph Laplacian for Semi-Supervised Learning
A Simple Discretization of the Vector Dirichlet Energy
The Laplacian in Its Different Guises
Arxiv:1703.06851V1
Regularity in the Calculus of Variations
Calculus of Variations Lecture Notes Riccardo Cristoferi May 9 2016
Gaussian Free Field, Liouville Quantum Gravity and Gaussian Multiplicative
A Discrete Laplace-Beltrami Operator for Simplicial Surfaces
Discrete Differential Geometry: an Applied Introduction
On the Existance of Minimizers of the Variable Exponent Dirichlet Energy Integral
Introduction to the Gaussian Free Field and Liouville Quantum Gravity
Conformally Invariant Variational Problems
Harmonic Functions That Culminated in the Works of Perron and Wiener, and the More Modern Sobolev Space Approach Tied to Calculus of Variations
Classical Mechanics
L∞−Extremal Mappings in AMLE and Teichm ¨Uller Theory
Notes on Minimal Surfaces
Top View
A Simple Discretization of the Vector Dirichlet Energy
Computing Discrete Minimal Surfaces and Their Conjugates Ulrich Pinkall Konrad Polthier Techn
Handle Crushing Harmonic Maps Between Surfaces
Consistency of Dirichlet Partitions
PDES from CALCULUS of VARIATIONS 1. Dirichlet Principle
Analysis on Quasidisks; a Unified Approach Through Transmission And
Dirichlet Energy-Minimizers with Analytic Boundary 11