Results 171 to 180 of about 1,154 (200)

Notes on the Jellinek-Berry Thermostated Ideal Gas. [PDF]

J Stat Phys
Butler LT, Sharifi A.
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Compact locally Hessian manifolds

Compact locally Hessian manifolds
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Segmentation and modeling of large-scale microvascular networks: a survey. [PDF]

Front Bioinform
Goharbavang H, Ashitkov AT, Pillai A, Wythe JD, Chen G, Mayerich D.   +5 more
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Ricci Curvature Tensor-Based Volumetric Segmentation. [PDF]

Int J Comput Vis
Huang J, Chen K, Alpers A, Lei N.
europepmc   +1 more source

MIAAIM: Multi-omics image integration with dimensional reduction for tissue state mapping. [PDF]

PLoS Comput Biol
Hess JM, Dzeng RK, Ilieş I, Schapiro D, Iskra JJ, Mirgh D, Nam J, Seeley EH, Verrill DE, Abdelmoula WM, Regan MS, Theocharidis G, Wu CL, Veves A, Agar NYR, Sluder AE, Poznansky MC, Sîrbulescu RF, Reeves PM.   +18 more
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Hessian Equations on Compact Riemannian Manifolds

, 2002
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On Hessian Structures on an Affine Manifold

1981
On a smooth manifold, an affine connection whose torsion and curvature vanish identically is called an affine structure. A smooth manifold provided with an affine structure is called an affine manifold. Let M be an affine manifold with an affine structure D. The co-variant differentiation by D will be also denoted by D.
exaly   +2 more sources

Inequalities for Statistical Submanifolds in Hessian Manifolds of Constant Hessian Curvature

2019
In the present paper, we study Hessian and Einstein-Hessian manifolds with some examples. We establish optimizations of the intrinsic invariant (normalized scalar curvature) for a new extrinsic invariant (generalized normalized Casorati curvatures) on statistical submanifolds in a Hessian manifold of constant Hessian curvature by using algebraic ...
Aliya Naaz Siddiqui, Kamran Ahmad, Cenap Özel   +2 more
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A survey on curvatures of Hessian manifolds

Chaos, Solitons & Fractals, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yilmaz, Münevver Yildirim, Bektaş, Mehmet   +1 more
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Hessian Manifolds and Convexity

1981
Let M be a flat affine manifold, that is, M admits open charts (Ui, x i 1 ,..., x i n such that M =U Ui and whose coordinate changes are all affine functions. Such local coordinate systems { i n ,...,x i n } will be called affine local coordinate systems.
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