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47
What notions are used but not clearly defined in modern mathematics?
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42
Is there a "quantum" Riemann zeta function?
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34
What are some open problems in algebraic geometry?
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31
A nonlinear first order ordinary differential equation: $y(t)^n+a(t)\frac{dy(t)}{dt}=ba(t)$
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30
A book for problems in Functional Analysis
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28
Are there examples of (successful) NSF mathematics proposals available anywhere online?
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26
What's the status of the following relationship between Ramanujan's $\tau$ function and the simple Lie algebras?
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26
When is a classification problem "wild"?
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21
What is an integrable system?
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21
Are there any books that take a 'theorems as problems' approach?
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20
Fields of mathematics that were dormant for a long time until someone revitalized them
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19
Experimental mathematics leading to major advances
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17
A single paper everyone should read?
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17
Good books and lecture notes about category theory.
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16
Are there any books that take a 'theorems as problems' approach?
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16
Good papers/books/essays about the thought process behind mathematical research
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16
What was Casimir's precise role in describing the center of the universal enveloping algebra of a semisimple Lie algebra?
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16
Experimental mathematics leading to major advances
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16
What is a good introductory text for moduli theory?
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16
Existence of a smooth function with nowhere converging Taylor series at every point
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15
Top specialized journals
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14
Who is Kirszbraun?
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14
A single paper everyone should read?
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12
Alternative undergraduate analysis texts
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11
Vladimir Voevodskys 2002 ICM Lecture.
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11
Link Repository of International Dissertations
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11
Connection between bi-Hamiltonian systems and complete integrability
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11
Textbooks or notes on gradient flows in metric spaces
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10
Is there an analogue of mathscinet for physics?
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9
Which journals publish expository work?
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