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Muladhara Chakra (मूलाधार चक्र) Muladhara (Sanskrit: मूलाधार or मूलाधारा; IAST: Mūlādhāra, lit. "root of Existence." Mula means root and dhara means flux.) or the root chakra is one of the seven primary chakras according to Hindu tantrism. It is symbolized by a lotus with four petals and ...
The Sri Yantra is the symbol of Hindu tantra, which is based on the Hindu philosophy of Kashmir Shaivism. The Sri Yantra is the object of devotion in Shri Vidya . In a recent issue of Brahmavidya, the journal of the Adyar Library , Subhash Kak argues that the description of Sri Yantra is identical to the yantra described in the Śvetāśvatara ...
Three examples of vector fields. From left to right: a field with a source, a field with a sink, a field without either. In the physical sciences, engineering and mathematics, sources and sinks is an analogy used to describe properties of vector fields.
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Svadhisthana is located two finger-widths above the Muladhara chakra (Sanskrit: मूलाधार, IAST: Mūlādhāra, English: "root support") or root chakra which is located in the coccyx (tailbone). Its corresponding kshetram, or, “place,” in front of the body is barely below the belly button.
A vector field V defined on an open set S is called a gradient field or a conservative field if there exists a real-valued function (a scalar field) f on S such that = = (,,, …,). The associated flow is called the gradient flow , and is used in the method of gradient descent .
Top: Three field lines through a plane surface, one normal to the surface, one parallel, and one intermediate. Bottom: Field line through a curved surface, showing the setup of the unit normal and surface element to calculate flux. To calculate the flux of a vector field F (red arrows) through a surface S the surface is divided into small ...
A field can be classified as a scalar field, a vector field, a spinor field or a tensor field according to whether the represented physical quantity is a scalar, a vector, a spinor, or a tensor, respectively. A field has a consistent tensorial character wherever it is defined: i.e. a field cannot be a scalar field somewhere and a vector field ...