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Algebraic degree of a constant defined by a logarithmic cosine integral

John C

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Positivity of $\beta$-double Grothendieck polynomials in terms of double Schubert polynomials

Matt Samuel

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Generate a subgroup lattice for $S_5$

Jeremy Rouse

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"Maximally irrational" members of $\mathbb{R}\setminus\mathbb{Q}$

Jan Nienhaus

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Determinant inequality involving Hermitian, positive definite matrices

cubesteak

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The orbit of an arbitrary Hopf circle under the flow of an analytic counter example to the Seifert conjecture

Ali Taghavi

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Can a finite arrangement of plane mirrors create the illusion of an intact building?

Daniele Tampieri

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modified 5 hours ago

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Is "asymptotic dilation equivariance" a known hypothesis for one-parameter families of maps $\mathbb R^3 \to \mathbb R^3$?

virgil waters

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Can every $S^n$ topologically be realized as the space of non-trivial projections of a $C^*$-algebra?

YCor

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2 answers

309 views

Regular graphs with $a$ and $b$ Hamiltonian edges

Wolfgang

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200 views

Rational points on a family of Calabi-Yau manifolds

Oisin Robinson

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modified 5 hours ago

Score of 15

1 answer

603 views

+50

Galois group of $x(x-1)\cdots(x-p+1)+1$

Philip Weiss

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modified 5 hours ago

Score of 8

1 answer

219 views

Can you express $n$th degree roots as $n$th roots and trigonometric and inverse trigonometric functions?

YCor

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3 answers

1351 views

Noncrossing matchings with no parallel edges

user713327

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modified 7 hours ago

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Algebraic degree of a constant defined by a logarithmic cosine integral

Positivity of $\beta$-double Grothendieck polynomials in terms of double Schubert polynomials

Generate a subgroup lattice for $S_5$

"Maximally irrational" members of $\mathbb{R}\setminus\mathbb{Q}$

Determinant inequality involving Hermitian, positive definite matrices

The orbit of an arbitrary Hopf circle under the flow of an analytic counter example to the Seifert conjecture

Can a finite arrangement of plane mirrors create the illusion of an intact building?

Is "asymptotic dilation equivariance" a known hypothesis for one-parameter families of maps $\mathbb R^3 \to \mathbb R^3$?

Can every $S^n$ topologically be realized as the space of non-trivial projections of a $C^*$-algebra?

Regular graphs with $a$ and $b$ Hamiltonian edges

Rational points on a family of Calabi-Yau manifolds

Galois group of $x(x-1)\cdots(x-p+1)+1$

Can you express $n$th degree roots as $n$th roots and trigonometric and inverse trigonometric functions?

Noncrossing matchings with no parallel edges

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