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For example, if Nabla is specified, negative values are displayed with a Delta.
This ancient harp-like instrument was similar to the kinnor or nabla.
The Nabla fasteners are secured, and the ballast is stuffed under the track as before.
Nabla symbol, the symbol used for the Del operator.
This symbol is sometimes called the quabla (cf. nabla symbol).
Here is the nabla operator, a vector operator consisting of first derivatives.
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For three dimensions the momentum operator uses the nabla operator to become:
Nabla Ltd. believe that a machine such as this offers vastly superior price-performance over conventional workstations.
Del, vector differential operator represented by the symbol (nabla)
See also the differential volume entry in nabla in cylindrical and spherical coordinates.
William Rowan Hamilton would introduce the nabla symbol for vector differentials.
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Using the Nabla operator for the gradient and divergence (partial derivatives), this can be conveniently written as:
Especially in physics, del or Nabla ( ) is often used to denote spatial derivatives, and for time derivatives.
One alternative notation for the covariant derivative of any tensor is the subscripted nabla symbol .
The nabla is used in naval engineering (ship design) to designate the volume displacement of a ship or any other waterborne vessel.
The differential operator del, also called nabla operator, is an important vector differential operator.
For expressions of the vector Laplacian in other coordinate systems see Nabla in cylindrical and spherical coordinates.
His 1867 Elementary Treatise of Quaternions included extensive treatment of the nabla or del operator .
The nabla is used in mathematics to denote the del operator, a differential operator that indicates taking gradient, divergence, or curl.
It then lowers them onto the rubber sleeper cushions, and workers use a pneumatically operated machine to bolt down the Nabla clips with a predetermined torque.
The nabla symbol is available in standard HTML as and in LaTeX as .
A normal skew lattice in a ring R is an idempotent semiring for the operations multiplication and nabla, where the latter operation is defined by .
Vector calculus studies various differential operators defined on scalar or vector fields, which are typically expressed in terms of the del operator (), also known as "nabla".