derivative operator sentence in Hindi
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- In order to cancel out the second unwanted term, one introduces a new derivative operator \ mathcal { D } _ \ mu that is covariant.
- Let us now imagine a Lorentz transformation to have been performed on the space and time coordinates, and on the derivative operators, which form a covariant vector.
- By accounting for all particles, the left side becomes an integral over the entire body, and the second derivative operator can be moved out of the integral, so
- He attended the APL79 conference in Rochester, New York, where Iverson gave two papers : " The Role of Operators in APL " and " The Derivative Operator ".
- With \ partial _ t the partial derivative operator with respect to time, and similarly \ partial _ x and \ partial _ z with respect to x and z.
- *In vector expressions for the gradient ", with respect to a given basis, the basis vectors should be " in front " of the derivative operators.
- However, the division-like notation is useful because in many situations, the derivative operator does behave like a division, making some results about derivatives easy to obtain and remember.
- *PM : derivative operator is unbounded in the sup norm, id = 7732 new !-- WP guess : derivative operator is unbounded in the sup norm-- Status:
- *PM : derivative operator is unbounded in the sup norm, id = 7732 new !-- WP guess : derivative operator is unbounded in the sup norm-- Status:
- The fundamental derivative operator in Clifford algebra of Complex numbers is defined as \ nabla \ equiv \ sigma _ 1 \ partial _ x + \ sigma _ 2 \ partial _ y.
- In computer vision and image processing, Gaussian derivative operators of different orders are frequently used as a basis for expressing various types of visual operations; see scale space and N-jet.
- I'm just not sure why they switch from dY / di to using the partial derivative operator at the end . talk ) 06 : 51, 28 February 2012 ( UTC)
- It is indeed quite tempting to formally take a square root of a derivative operator, or square it, but in what sense does applying a differential operator twice lead to energy squared?
- Where the superscript N to the left of the derivative operator indicates the reference frame in which the derivative is taken . cross multiplied with the vector "'a "'itself.
- The respected factor \ zeta _ { i _ k } is anti-commutated to the left until the derivative operator can be directly applied . we may prove the following properties of the derivatives
- Unfortunately the comparable process for the derivative operator " D " is significantly more complex, but it can be shown that " D " is neither commutative nor additive in general.
- The corresponding scale-space framework encompasses a theory for Gaussian derivative operators, which can be used as a basis for expressing a large class of visual operations for computerized systems that process visual information.
- The special case of exponentiating the derivative operator to a non-integer power is called the fractional derivative which, together with the fractional integral, is one of the basic operations of the fractional calculus.
- Due to the commutative property between the derivative operator and the Gaussian smoothing operator, such " scale-space derivatives " can equivalently be computed by convolving the original image with Gaussian derivative operators.
- Due to the commutative property between the derivative operator and the Gaussian smoothing operator, such " scale-space derivatives " can equivalently be computed by convolving the original image with Gaussian derivative operators.
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