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We conjecture a topology changing transition in M-theory on a non-compact asymptotically conical Spin(7) manifold, where a 5-sphere collapses and a CP(2) bolt grows. We argue that the transition may be understood as the condensation of…

High Energy Physics - Theory · Physics 2014-11-18 Sergei Gukov , James Sparks , David Tong

In this work, we study the pseudo-Riemannian submanifolds of a pseudo-sphere with 1-type pseudo-spherical Gauss map. First, we classify the Lorentzian surfaces in a 4-dimensional pseudo-sphere $\mathbb{S}^4_s(1)$ with index s, $s=1, 2$, and…

Differential Geometry · Mathematics 2015-10-29 Burcu Bektaş , Elif Özkara Canfes , Uğur Dursun

We investigate the characteristic numbers of Del Pezzo surfaces using degenerations.

Algebraic Geometry · Mathematics 2007-05-23 Izzet Coskun

We study a germ of real analytic n-dimensional submanifold of $C^n$ that has a complex tangent space of maximal dimension at a CR singularity. Under the condition that its complexification admits the maximum number of deck transformations,…

Complex Variables · Mathematics 2016-10-12 Xianghong Gong , Laurent Stolovitch

Let M be an arithmetic hyperbolic 3-manifold, such as a Bianchi manifold. We conjecture that there is a basis for the second homology of M, where each basis element is represented by a surface of `low' genus, and give evidence for this. We…

Number Theory · Mathematics 2016-08-17 Nicolas Bergeron , Mehmet Haluk Sengun , Akshay Venkatesh

We study the behavior of the bilinkage process in codimension $3$. In particular, we construct a smooth canonically embedded and linearly normal surface of general type of degree $18$ in $\mathbb{P}^5$, this is probably the highest degree…

Algebraic Geometry · Mathematics 2015-06-16 Grzegorz Kapustka , Michal Kapustka

This paper studies invariants of 3-manifolds derived from certain fin ite dimensional Hopf algebras. The invariants are based on right integrals for these algebras. It is shown that the resulting class of invariants is distinct from the…

High Energy Physics - Theory · Physics 2008-02-03 Louis H. Kauffman , David E. Radford

We examine, in a number of Standard Model extensions, whether the decays $A \to WW/ZZ$ of a neutral pseudoscalar (Higgs) resonance can have branching ratios at the percent level and we determine the possible size of $B(A \to WW/ZZ)$…

High Energy Physics - Phenomenology · Physics 2009-09-22 Werner Bernreuther , Patrick Gonzalez , Martin Wiebusch

Degenerate Chenciner bifurcation in generic discrete-time dynamical systems is studied in this work. While the non-degenerate Chenciner bifurcation can be described by 2 bifurcation diagrams, the degeneracy we studied in this work gives…

Dynamical Systems · Mathematics 2024-04-05 G. Moza , S. Lugojan , L. Ciurdariu

We classify totally geodesic and parallel hypersurfaces of four-dimensional non-reductive homogeneous pseudo-Riemannian manifolds.

Differential Geometry · Mathematics 2018-09-19 Giovanni Calvaruso , Reinier Storm , Joeri Van der Veken

In this paper, helicoidal flat surfaces in the $3$-dimensional sphere $\mathbb{S}^3$ are considered. A complete classification of such surfaces is given in terms of their first and second fundamental forms and by linear solutions of the…

Differential Geometry · Mathematics 2016-01-20 Fernando Manfio , João Paulo dos Santos

We consider semi-orthogonal decompositions of derived categories for 3-dimensional projective varieties in the case when the varieties have ordinary double points.

Algebraic Geometry · Mathematics 2019-03-05 Yujiro Kawamata

In this paper we study pseudo-Riemannian spaces with a degenerate curvature structure i.e. there exists a continuous family of metrics having identical polynomial curvature invariants. We approach this problem by utilising an idea coming…

Mathematical Physics · Physics 2015-12-09 Sigbjorn Hervik , Anders Haarr , Kei Yamamoto

The aim of this paper is to investigate some properties, recurrence relations and identities involving degenerate Stirling numbers of both kinds associated with degenerate hyperharmonic numbers and also with degenerate Bernolli, degenerate…

Number Theory · Mathematics 2023-04-05 Taekyun Kim , Dae San Kim

We consider gradient Ricci solitons conformal to a $n$-dimensional pseudo-Euclidean space and we completely describe the most general ansatz that reduces the resulting system of partial differential equations to a system of ordinary…

Differential Geometry · Mathematics 2021-11-02 Benedito Leandro , João Paulo dos Santos

Unparticles are realized by deconstruction in higher extra dimensions. It is shown that in this framework when the scale invariance is broken, the corresponding spectral function of the unparticle is shifted by an amount of the breaking…

High Energy Physics - Phenomenology · Physics 2010-04-21 Jong-Phil Lee

We provide a construction of examples of semistable degeneration via toric geometry. The applications include a higher dimensional generalization of classical degeneration of K3 surface into 4 rational components, an algebraic geometric…

Algebraic Geometry · Mathematics 2007-05-23 Shengda Hu

We investigate deconstruction of five dimensional supersymmetric abelian gauge theories compactified on $S_1/Z_2$, with various sets of bulk and matter multiplets. The problem of anomalies, chirality and stability in the deconstructed…

High Energy Physics - Theory · Physics 2010-11-19 Adam Falkowski , Hans-Peter Nilles , Marek Olechowski , Stefan Pokorski

We form tricategories and the homomorphisms between them into a bicategory, whose 2-cells are certain degenerate tritransformations. We then enrich this bicategory into an example of a three-dimensional structure called a locally cubical…

Category Theory · Mathematics 2011-10-17 Richard Garner , Nick Gurski

We construct the first known examples of compact pseudo-Riemannian manifolds having an essential group of conformal transformations, and which are not conformally flat. Our examples cover all types $(p,q)$, with $2 \leq p \leq q$.

Differential Geometry · Mathematics 2012-11-06 Charles Frances
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