α n^d mod 1 exhibits Poissonian ℓ-point correlations for almost all α when d is large (depending on ℓ) and for a full-dimensional set of badly approximable α via determinant method counting and Fourier transference.
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Affine closure of T*O_n in sl_n is isomorphic via C*-Hamiltonian reduction to the minimal nilpotent orbit closure in so_{2n+2}, and has no symplectic resolution.
Birational localization of motivic spaces over perfect fields is equivalent to S^{2,1}-nullification, making π0^{b A^1} a birational invariant for proper schemes.
citing papers explorer
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Poissonian correlations of $\alpha n^d$ mod $1$
α n^d mod 1 exhibits Poissonian ℓ-point correlations for almost all α when d is large (depending on ℓ) and for a full-dimensional set of badly approximable α via determinant method counting and Fourier transference.
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A connection between minimal nilpotent orbits of types A and D via Hamiltonian reduction
Affine closure of T*O_n in sl_n is isomorphic via C*-Hamiltonian reduction to the minimal nilpotent orbit closure in so_{2n+2}, and has no symplectic resolution.
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Birational Algebraic Topology
Birational localization of motivic spaces over perfect fields is equivalent to S^{2,1}-nullification, making π0^{b A^1} a birational invariant for proper schemes.