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Littlewood and Duffin–Schaeffer-Type Problems in Diophantine Approximation
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Normed Amenability and Bounded Cohomology over Non-Archimedean Fields
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On $p$-Adic $L$-Functions for Hilbert Modular Forms
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Analytic Number Theory for Beginners
This new edition of Analytic Number Theory for Beginners presents a friendly introduction to analytic number theory for both advanced undergraduate and beginning graduate students, and offers a comfortable transition between the two levels. The text starts with a review of elementary number theory and continues on to present less commonly covered topics such as multiplicative functions, the floor function, the use of big $O$, little $o$, and Vinogradov notation, as well as summation formulas. Standard advanced topics follow, such as the Dirichlet $L$-function, Dirichlet's Theorem for primes in arithmetic progressions, the Riemann Zeta function, the Prime Number Theorem, and, new in this seco...
Generic Stabilizers in Actions of Simple Algebraic Groups
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Noncommutative Coordinates for Symplectic Representations
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A Plethora of Cluster Structures on $GL_n$
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Stratified Noncommutative Geometry
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Homotopy Fibrations with a Section after Looping
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