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vessel, thereby helping to visualize a whole vessel in a single image or in multiple images. After a vessel has been "straightened", measurements such as...

constructing quotients by group actions in algebraic geometry, used to construct moduli spaces. It was developed by David Mumford in 1965, using ideas from the...

2019). "Mitochondrial Permeability Transition: A Molecular Lesion with Multiple Drug Targets" (PDF). Trends in Pharmacological Sciences. 40 (1): 50–70...

Solutions of the equations are called Yang–Mills connections or instantons. The moduli space of instantons was used by Simon Donaldson to prove Donaldson's theorem...

than two moduli, the method for two moduli allows the replacement of any two congruences by a single congruence modulo the product of the moduli. Iterating...

Macri, K. Sebo, N. A. Silbermann (2000). "A Database of Cepheid Distance Moduli and Tip of the Red Giant Branch, Globular Cluster Luminosity Function, Planetary...

the Chinese calendar), or that do not use computer characters (excludes images or sounds). In representations that adhere to the ISO 8601 interchange standard...

limits of non-degenerate conics, and are important in compactification of moduli spaces of curves. For example, the pencil of curves (1-dimensional linear...

-to-one way onto its image. The number k {\displaystyle k} is known as the degree of the critical point and the transformed image of a critical point is...

filling space homogeneously, or scalar fields, such as quintessence or moduli, dynamic quantities whose energy density can vary in time and space—accelerates...

conjectured in general.) The dimension of the image of the d-canonical mapping for all positive multiples d of some positive integer d 0 {\displaystyle...

filling space homogeneously, and scalar fields such as quintessence or moduli, dynamic quantities whose energy density can vary in time and space while...

to provide the data yielding the image in April 2019. After two years of data processing, EHT released its first image of a black hole, at the center of...

alternative descriptions of important structures in algebraic geometry such as moduli spaces of vector bundles and coherent sheaves. Gauge theory has its origins...

"moduli space" of the torus to contain one point for each conformal equivalence class, with the appropriate topology. It turns out that this moduli space...

involves classification of families of embedded CMC surfaces in terms of their moduli spaces. In particular, for k ≥ 3 {\displaystyle k\geq 3} coplanar k-unduloids...

n} ⁠, called trial division, tests whether ⁠ n {\displaystyle n} ⁠ is a multiple of any integer between 2 and ⁠ n {\displaystyle {\sqrt {n}}} ⁠. Faster...

the winding of strings around compact extra dimensions. For example, the image below shows several examples of curves in the plane, illustrated in red...

category, and so they are closed under operations such as taking kernels, images, and cokernels. The quasi-coherent sheaves are a generalization of coherent...

generators' moduli. and whose period is the least common multiple of the component periods. Although the periods will share a common divisor of 2, the moduli can...