Backreacted Coulomb energy in the Skyrme model by Sven Bjarke Gudnason, James Martin Speight

Subjects: “…Differential and Algebraic Geometry…”
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Drinfel’d doubles, twists and all that. . . in stringy geometry and M theory by Aybike Çatal-Özer, Keremcan Doğan, Cem Yetişmişoğlu

Subjects: “…Differential and Algebraic Geometry…”
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Massive spectrum in F-theory and the distance conjecture by Keren Chen, Qinjian Lou, Yi-Nan Wang

Subjects: “…Differential and Algebraic Geometry…”
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RETRACTED: On the Nature of Some Euler’s Double Equations Equivalent to Fermat’s Last Theorem by Andrea Ossicini

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Canonical differential equations beyond genus one by Claude Duhr, Franziska Porkert, Sven F. Stawinski

Subjects: “…Differential and Algebraic Geometry…”
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Strolling along gravitational vacua by Emine Şeyma Kutluk, Ali Seraj, Dieter Van den Bleeken

Subjects: “…Differential and Algebraic Geometry…”
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Massive bigravity as a presymplectic BV-AKSZ sigma-model by Maxim Grigoriev, Vyacheslav Gritzaenko

Subjects: “…Differential and Algebraic Geometry…”
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On extensions of gl m n ⏜ $$ \mathfrak{gl}\widehat{\left(\left.m\right|n\right)} $$ Kac-Moody algebras and Calabi-Yau singularities by Miroslav Rapčák

Subjects: “…Differential and Algebraic Geometry…”
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Pell’s equation, sum-of-squares and equilibrium measures on a compact set by Lasserre, Jean B.

“…Interestingly, this view point connects orthogonal polynomials, Christoffel functions and equilibrium measures on one side, with sum-of-squares, convex optimization and certificates of positivity in real algebraic geometry on another side.…”
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Quantum complexity phase transitions in monitored random circuits by Ryotaro Suzuki, Jonas Haferkamp, Jens Eisert, Philippe Faist

“…We lower bound the exact state complexity in the former regime using recently developed techniques from algebraic geometry. Our results combine quantum complexity growth, phase transitions, and computation with measurements to help understand the behavior of monitored random circuits and to make progress towards determining the computational power of measurements in many-body systems.…”
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Equivalence of K-functionals and modulus of smoothness generated by a Dunkl type operator on the interval $(-1, 1)$ by Saadi, Faouaz, Daher, Radouan

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