arxiv.org/abs/math/0408092v1
We show that an almost Hermitian manifold $(M,g)$ of real dimension $4n$ which is strongly asymptotic to $\mathbb{C}H^{2n}$ and satisfies a certain scalar curvature bound must be isometric to the complex hyperbolic space. Assuming Kähler instead o...
arxiv.org/abs/hep-th/9503063v1
We find a new class of (2,0)-supersymmetric two-dimensional sigma models with torsion and target spaces almost complex manifolds extending similar results for models with (2,2) supersymmetry. These models are invariant under a new symmetry which is g...
arxiv.org/abs/2210.16852v2
Examples show that Riemannian manifolds with almost-Euclidean lower bounds on scalar curvature and Perelman entropy need not be close to Euclidean space in any metric space sense. Here we show that if one additionally assumes an almost-Euclidean uppe...
blog.searchmysite.net/posts/almost-all-searches-on-my-independent-search-engine-are-now-from-seo-spam-bots/
Points: 696 | Comments: 377 | Author: m-i-l
arxiv.org/abs/1003.3975v1
Evidence to the case that classical gravitation provides the clue to make sense out of quantum gravity is presented. The key observation is the existence in classical gravitation of child universe solutions or "almost" solutions, "almost" because of...
arxiv.org/abs/0910.2631v2
In this paper we study the almost sure central limit theorem started from a point for additive functionals of a stationary and ergodic Markov chain via a martingale approximation in the almost sure sense. As a consequence we derive the quenched CLT...
arxiv.org/abs/math/0005051v1
Notions of compatible and almost compatible pseudo-Riemannian metrics, which are motivated by the theory of compatible (local and nonlocal) Poisson structures of hydrodynamic type and generalize the notion of flat pencil of metrics, are introduced...
arxiv.org/abs/1407.0610v1
A 3D almost-Riemannian manifold is a generalized Riemannian manifold defined locally by 3 vector fields that play the role of an orthonormal frame, but could become collinear on some set $\Zz$ called the singular set. Under the Hormander condition, a...
arxiv.org/abs/2012.11789v2
In current paper, we put forward a reaction-diffusion system for West Nile virus in spatial heterogeneous and time almost periodic environment with free boundaries to investigate the influences of the habitat differences and seasonal variations on th...
arxiv.org/abs/1305.1104v4
We prove that the Birkhoff pointwise ergodic theorem and the Oseledets multiplicative ergodic theorem hold for every flat surface in almost every direction. The proofs rely on the strong law of large numbers, and on recent rigidity results for the ac...
arxiv.org/abs/2311.17242v1
Locally conformal almost quasi-Sasakian manifolds set up a wide class of almost contact metric manifolds containing several interesting subclasses. Contact-complex Riemannian submersions whose total space belongs to each of the considered classes are...
www.reddit.com/r/dyinglight/comments/1og85cg/why_the_heck_are_volatiles_borderline/
They're almost perfect with the aggression level and attacks, and dodging/running form them at night is almost the perfect balance of DL1 and DL2, but they have SO MUCH HEALTH. I tried to kill the one...
arxiv.org/abs/1510.06313v1
We provide an introduction of some basic facts of uniformly almost periodic functions, such as Fourier series representations. A result is then proved about Fourier coefficients which is a generalization of the purely periodic case. We then provide a...
arxiv.org/abs/2102.11790v2
There are many examples for point sets in finite geometry, which behave "almost regularly" in some (well-defined) sense, for instance they have "almost regular" line-intersection numbers. In this paper we investigate point sets of a desarguesian affi...
arxiv.org/abs/2307.04062v1
In this article, we consider a complete, non-compact almost Hermitian manifold whose curvature is asymptotic to that of the complex hyperbolic plane. Under natural geometric conditions, we show that such a manifold arises as the interior of a compact...
www.reddit.com/r/DACA/comments/1ow8vl9/renewal_after_almost_a_year_of_expiration/
Guys please be nice. It’s not about me. I always renew way in advance because I’m scared. This person waited almost a year after expiration to renew. I believe their one year expiration was August...
www.reddit.com/r/UnresolvedMysteries/comments/jcf22o/a_2yearold_boy_disappears_while_playing_in_the/
*While researching old cold cases in South Florida, I came across a newspaper article about this little boy who vanished without a trace in 1974 and was found almost two decades later under very suspi...
arxiv.org/abs/1102.3447v1
In an attempt to get some information on the multiplicative structure of the Green ring we study algebraic modules for simple groups, and associated groups such as quasisimple and almost-simple groups. We prove that, for almost all groups of Lie type...
arxiv.org/abs/1207.5687v2
We prove an almost sure CLT for spatial extension of stretched (meaning subject to a non-zero pulling force) polymers at very weak disorder in all dimensions d+1 larger than or equal to 4....
www.reddit.com/r/womenintech/comments/1ib17fd/to_say_that_straight_men_are_heterosexual_is_only/
# “To say that straight men are heterosexual is only to say that they engage in sex (fucking exclusively with the other sex, i.e., women). All or almost all of that which pertains to love, most stra...