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User:Anisomorphism
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== Landau == <div class="flex-container"> {{BookListing | cover = Landau Course in Theoretical Physics V1 Cover.jpg | link = Mechanics (Book) | title = === Mechanics === | desc = Classical mechanics of particles by Lev Landau.<br> <div class="flex-container" style="clear: both;"> {{BookListing | cover = Mechmath.jpg | link = Mechanics (Book) | title = === Applications === | desc = Symplectic geometry and other mathematical Structures of Classical Mechanics }} </div> }} {{BookListing | cover = Landau Course in Theoretical Physics V2 Cover.jpg | link = The Classical Theory of Fields (Book) | title = === The Classical Theory of Fields === | desc = Classical field theory of electromagnetism and general relativity by Lev Landau.<br> <div class="flex-container" style="clear: both;"> {{BookListing | cover = Fieldsmath.jpg | link = The Classical Theory of Fields (Book) | title = === Applications === | desc = Differential/Riemannian geometry and other mathematical Structures in Relativistic Field Theory }} </div> }} {{BookListing | cover = Landau Quantum Mechanics.jpg | link = Quantum Mechanics (Book) | title = === Quantum Mechanics === | desc = Quantum Mechanics of particles, atoms, molecules by Landau and Lifshitz<br> <div class="flex-container" style="clear: both;"> {{BookListing | cover = Quantmath.jpg | link = Quantum Mechanics (Book) | title = === Applications === | desc = Generalized functions, spectra of self-adjoint operators, and other mathematical Structures in Quantum Mechanics }} </div> }} {{BookListing | cover = Lawvere Sets for Mathematics Cover.jpg | link = Sets for Mathematics (Book) | title = === Sets for Mathematics === | desc = Categorical approach to set theory by F. William Lawvere.<br> '''Backbone reference:''' * [[{{FULLPAGENAME}}#Set Theory and Metric Spaces|Set Theory and Metric Spaces]] * [[{{FULLPAGENAME}}#Foundations of Analysis|Foundations of Analysis]] }} {{BookListing | cover = Bishop Tensor Analysis Cover.jpg | link = Tensor Analysis on Manifolds (Book) | title = === Tensor Analysis on Manifolds === | desc = Tensor analysis by Richard Bishop and Samuel Goldberg.<br> '''Prerequisite:''' * [[{{FULLPAGENAME}}#Linear Algebra|Linear Algebra]] '''Backbone reference:''' * [[{{FULLPAGENAME}}#Principles of Mathematical Analysis|Principles of Mathematical Analysis]] * [[{{FULLPAGENAME}}#Topology: A Categorical Approach|Topology: A Categorical Approach]] }} {{BookListing | cover = Sternberg Differential Geometry Cover.jpg | link = Lectures on Differential Geometry (Book) | title = === Lectures on Differential Geometry === | desc = Differential geometry by Shlomo Sternberg.<br> '''Prerequisite:''' * [[{{FULLPAGENAME}}#Linear Algebra|Linear Algebra]] '''Backbone reference:''' * [[{{FULLPAGENAME}}#Principles of Mathematical Analysis|Principles of Mathematical Analysis]] * [[{{FULLPAGENAME}}#Topology: A Categorical Approach|Topology: A Categorical Approach]] }} {{BookListing | cover = Vaisman Cohomology and Differential Forms Cover.jpg | link = Cohomology & Differential Forms (Book) | title = === Cohomology & Differential Forms === | desc = Cohomology and differential forms by Isu Vaisman. Sheaf theoretic description of the cohomology of real, complex, and foliated manifolds.<br> '''Backbone reference:''' * [[{{FULLPAGENAME}}#Algebra: Chapter 0|Algebra: Chapter 0]] * [[{{FULLPAGENAME}}#Algebra|Algebra]] }} </div>
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