【量子场论/QFT】【Hannover】Quantum field theory by Tobias Osborne
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【共形场论/CFT】【Hannover】Introduction to conformal field theory
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【量子场论[中文]】【NTU】QFT by Yu-tin Huang
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【辛几何与经典力学】【Hannover】Symplectic geometry and classical mechanics
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【量子噪声与消相干】【Hannover】Theory of quantum noise and decoherence by Tobias Osborne
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【物理学家的群论】【IPhT】Group Theory in a Nutshell for Physicists by Anthony Zee[徐一鸿]
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【局部类域论】【IMSc】Local Class Field Theory by Denis Benois
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【量子场论 III】【PI】QFT III by Jaume Gomis, PSI 17/18
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【李群李代数，表示论与对称空间】【IMPA】Lie Groups, Representation Theory and Symmetric Spaces
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【范畴论基础】【OPLSS】Category Theory Foundations by Steve Awodey
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【量子场论 I】【PI】QFT I by Dan Wohns, PSI 17/18
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【从现代分析到数论】【SPBU】Travel on modern analysis and number theory by Harald Helfgott
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[FSU Dirac Lectures] 核与粒子物理的有效场论（上）
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【量子场，弦与黑洞初步】【ICTP】Quantum Fields, Strings and Black Holes by Atish Dabholkar
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CMP 2024 Workshop | 反常磁矩
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【量子信息】【PI】Quantum Information by Daniel Gottesman, PSI 17/18
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【量子计算】【Caltech】Quantum Computation by John Preskill
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【概率论】【IMPA】Probability Theory by Claudio Landim 2020
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【量子力学与谱理论】【FAU】Lectures on Quantum Theory by Fredric Schuller
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【拓扑斯/topos】【IHES】A Crash Course in Topos Theory: The Big Picture by André JOYAL
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【随机矩阵：理论与实践】【ICTP】Random Matrices: Theory and Practice by Pierpaolo Vivo
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【遍历理论】【ICTP】Ergodic Theory by Stefano Luzzatto
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【图形化：从量子色动力学到宇宙学】【IPhT】Graphical insights with appl. from QCD to cosmology
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【黎曼曲面导论[中文]】【NTU】Introduction to Riemann Surfaces by Chen-Yu Chi [齐震宇]
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【马尔可夫开放量子系统】【IPhT】Markovian Open Quantum Systems by Bauer Michel
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量子场论讨论班第1课-2（相对论性量子力学入门）
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【测度论/Measure Theory】【IMPA】Measure Theory by Claudio Landim
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量子场论讨论班第0场（导学/学习路径）
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【拓扑学】【ICTP】Topology by Bruno Zimmermann
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【同伦类型论/HoTT】【CMU】Homotopy Type Theory by Robert Harper
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【解析数论导引】【IMSc】Introduction to Analytic Number Theory by Ram Murty
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【群的上同调】【p-adic】Group cohomology by p-adic
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【代数拓扑[中文]】【NTU】Algebraic Topology by Chen-Yu Chi [齐震宇]
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【量子临界与高温超导】【IPhT】Quantum criticality and high-temperature supercond. K. Efetov
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【弦论与全息对偶】【MIT】String Theory and Holographic Duality by Hong Liu
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【高阶Teichmuller理论简介】【ICTP】Higher Teichmuller Theory by D. Canary
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【李型群的表示】【HIM】Representation theory for groups of Lie type by Gerhard Hiss
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【类型论基础】【OPLSS】Type Theory Foundations by Robert Harper
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【代数几何】【ICTP】Algebraic Geometry by Lothar Gottsche
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【复几何[中文]】【NTU】Complex Geometry by Chen-Yu Chi [齐震宇]
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量子场论讨论班第1课-1（Lorentz变换）