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Vector graphics are computer graphics created from geometric shapes defined on a Cartesian plane. Learn about the advantages, disadvantages, and examples of vector graphics in various domains, such as graphic design, GIS, CAD, and 3D rendering.
SVG is an XML-based vector image format for defining two-dimensional graphics, having support for interactivity and animation. It is an open standard developed by the W3C since 1999, and can be rendered by most web browsers and used for web and print applications.
Vector calculus is a branch of mathematics that deals with differentiation and integration of vector fields in three-dimensional space. It has applications in physics, engineering, geometry, and differential equations. Learn about vector fields, vector algebra, vector operators, and integral theorems.
Vector Marketing is a subsidiary of Cutco Corporation, a cutlery manufacturer, that sells its products via person-to-person demonstrations. The company has faced criticism and lawsuits for its business practices, such as deceptive recruiting, low pay, and labor violations.
An initialization vector (IV) is an input to a cryptographic primitive that provides the initial state. Learn how IVs are used in block ciphers, stream ciphers, and modes of operation, and what properties they must have to ensure semantic security.
A coordinate vector is a representation of a vector as an ordered list of numbers that describes the vector in terms of a particular basis. Learn how to define, transform and use coordinate vectors in finite- and infinite-dimensional vector spaces with examples and references.
Unit vector notation is a way of representing a vector as a sum of scalar multiples of the standard basis vectors in a vector space. Learn the history, definition, and examples of unit vector notation and how it differs from other vector notations.
Learn how to calculate the vector projection, scalar projection, and vector rejection of a vector onto or from another vector using dot product, angle, and matrix representation. See the properties, uses, and generalizations of these concepts in different dimensions and spaces.