15
edits
Difference between revisions of "Read"
Jump to navigation
Jump to search
book descriptions
Tags: Mobile web edit Mobile edit |
(book descriptions) |
||
| Line 32: | Line 32: | ||
| link = Calculus (Book) | | link = Calculus (Book) | ||
| title = === Calculus === | | title = === Calculus === | ||
| desc = Overview of | | desc = Overview of single and multi-variable calculus with applications to differential equations and probability by Tom Apostol. | ||
}} | }} | ||
</div> | </div> | ||
| Line 50: | Line 50: | ||
| link = Linear Algebra (Book) | | link = Linear Algebra (Book) | ||
| title = === Linear Algebra === | | title = === Linear Algebra === | ||
| desc = | | desc = Linear algebra of linear equations, maps, tensors, and geometry by Georgi Shilov. | ||
}} | }} | ||
{{BookListing | {{BookListing | ||
| Line 56: | Line 56: | ||
| link = Mechanics (Book) | | link = Mechanics (Book) | ||
| title = === Mechanics === | | title = === Mechanics === | ||
| desc = Classical mechanics of | | desc = Classical mechanics of particles by Lev Landau.<br> | ||
'''Prerequisite:''' | '''Prerequisite:''' | ||
* [[{{FULLPAGENAME}}#Calculus|Calculus]] | * [[{{FULLPAGENAME}}#Calculus|Calculus]] | ||
| Line 66: | Line 66: | ||
| link = The Classical Theory of Fields (Book) | | link = The Classical Theory of Fields (Book) | ||
| title = === The Classical Theory of Fields === | | title = === The Classical Theory of Fields === | ||
| desc = | | desc = Classical field theory of electromagnetism and general relativity by Lev Landau.<br> | ||
'''Prerequisite:''' | '''Prerequisite:''' | ||
* [[{{FULLPAGENAME}}#Linear Algebra|Linear Algebra]] | * [[{{FULLPAGENAME}}#Linear Algebra|Linear Algebra]] | ||
| Line 96: | Line 96: | ||
| link = Cohomology & Differential Forms (Book) | | link = Cohomology & Differential Forms (Book) | ||
| title = === Cohomology & Differential Forms === | | title = === Cohomology & Differential Forms === | ||
| desc = Cohomology and differential forms by Isu Vaisman.<br> | | desc = Cohomology and differential forms by Isu Vaisman. Sheaf theoretic description of the cohomology of real, complex, and foliated manifolds.<br> | ||
'''Backbone reference:''' | '''Backbone reference:''' | ||
* [[{{FULLPAGENAME}}#Algebra: Chapter 0|Algebra: Chapter 0]] | * [[{{FULLPAGENAME}}#Algebra: Chapter 0|Algebra: Chapter 0]] | ||