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Let (g, [•, •]) be a Lie algebra with an integrable complex structure J. The ±i eigenspaces of J are complex subalgebras of gC isomorphic to the algebra (g, [*]J) with bracket [X * Y]J = 2 ([X, Y] - [JX, JY]). We consider here the case where these subalge... see more

The study of ultrasound contrast agent imaging (USCAI) based on plane waves has recently attracted increasing attention. A series of USCAI techniques have been developed to improve the imaging quality. Most of the existing methods enhance the contrast-to-... see more

There are many problems in finding a basis for consisting of the eigenvectors of a square matrix. These bases can be used to study the geometric properties of A and simplify various numerical calculations involving A. These bases are also important in var... see more

The Norton product is defined on each eigenspace of a distance regular graph by the orthogonal projection of the entry-wise product. The resulting algebra, known as the Norton algebra, is a commutative nonassociative algebra that is useful in group theory... see more

The Norton product is defined on each eigenspace of a distance regular graph by the orthogonal projection of the entry-wise product. The resulting algebra, known as the Norton algebra, is a commutative nonassociative algebra that is useful in group theory... see more

Computer vision adalah bidang interdisiplin yang mempelajari tentang bagaimana komputer dapat melakukan pemahaman terhadap citra digital dan video. Dalam persepektif engineering computer vision ditujukan untuk melakukan automasi terhadap sistem visual man... see more

A Norton algebra is an eigenspace of a distance regular graph endowed with a commutative nonassociative product called the Norton product, which is defined as the projection of the entrywise product onto this eigenspace. The Norton algebras are useful in ... see more

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