نتایج جستجو برای: irregularity in elevation

تعداد نتایج: 16983278  

2017
Jang Hoon Lee Sung Pyo Park Yong-Kyu Kim

PURPOSE To evaluate the association between degree of retinal abnormalities and uncorrected visual acuity (UCVA) in idiopathic epiretinal membrane (ERM) patients with a small amount of refractive error. METHODS We retrospectively reviewed 49 eyes (37 patients) of idiopathic ERM patients. We investigated the association between visual acuity and macular status (central macular thickness [CMT],...

Journal: :Vision Research 1996
S MATEEFF J HOHNSBEIN

Subjects observed a random dot pattern that moved horizontally with modulated velocity within an invisible aperture. The velocity contrast, (V2-V1)/V1, was 2/3. Two different percepts occurred while observing this stimulus. At lower modulation frequencies, between 2 and 12 Hz, velocity changes were clearly seen; this percept is called "motion irregularity". At frequencies higher than 20 Hz velo...

Journal: :IEEE Transactions on Signal Processing 2018

Journal: :Proceedings of the American Mathematical Society 2008

Journal: :Discrete Mathematics 1991

Journal: :Journal of Graph Theory 2008

Journal: :Electronic Journal of Graph Theory and Applications 2020

Journal: :Journal of Graph Theory 2008
Bill Cuckler Felix Lazebnik

Let G be a simple graph of order n with no isolated vertices and no isolated edges. For a positive integer w, an assignment f on G is a function f : E(G) → {1, 2, . . . , w}. For a vertex v, f(v) is defined as the sum f(e) over all edges e of G incident with v. f is called irregular, if all f(v) are distinct. The smallest w for which there exists an irregular assignment on G is called the irreg...

2008
M. C. Fernández - Fernández F. J. Castro - Jiménez

We describe the Gevrey series solutions at singular points of the irregular hypergeometric system (GKZ system) associated with an affine plane monomial curve. We also describe the irregularity complex of such a system with respect to its singular support and in particular we prove, using elementary methods, that this irregularity complex is a perverse sheaf as assured by a theorem of Z. Mebkhout.

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