नियमितीकरण हिंदी उपयोग और उदाहरण

ठीक रूप से एक समान्तर श्रेणी का ज़ेटा नियमितीकरण योग सम्बद्ध हुर्वित्ज़ ज़ेटा फलन का मान है,।

""ठीक रूप से एक समान्तर श्रेणी का ज़ेटा नियमितीकरण योग सम्बद्ध हुर्वित्ज़ ज़ेटा फलन का मान है,।

जहाँ n0 का योग एक भौतिकीय अनुप्रयोग के रूप में प्राप्त होता है, यह कभी-कभी ज़ेटा फलन नियमितीकरण के रूप में भी प्राप्त होता है।

यद्यपि ज़ेटा नियमितीकरण योग 1 + 1 + 1 + 1 + · · · से ζR(0) −1⁄2 और से ζR(−1) −1⁄12 प्राप्त होता है, जहाँ ζ रीमान ज़ेटा फलन है, व्यापक रूप में उपर्युक्त व्यंजक -\frac{1}{12} - \frac{\beta}{2} के बराबर नहीं है।

जहाँ टीम ने अपने बेस कैंप की स्थापना की थी, जो कि नियमितीकरण के लिए था।

नियमितीकरण इसके अंग्रेजी अर्थ का उदाहरण

A variety of techniques have been applied for this, including optimization techniques with regularization terms and the use of machine learning from examples.

The current praxis is to require reordination and regularization of orders if ordained outside episcopal ordination.

In the Episcopal Church, such transfers had involved a process of application, examination, reception, and in some cases, conferral of holy orders, understood as a "regularization".

Frederick Dwelly (1881–1957), first Dean of Liverpool In mathematics and theoretical physics, zeta function regularization is a type of regularization or summability method that assigns finite values to divergent sums or products, and in particular can be used to define determinants and traces of some self-adjoint operators.

There are several different summation methods called zeta function regularization for defining the sum of a possibly divergent series .

So for such operators one can define the determinant using zeta function regularization.

He studied zeta function regularization in order to calculate the partition functions for thermal graviton and matter's quanta in curved background such as on the horizon of black holes and on de Sitter background using the relation by the inverse Mellin transformation to the trace of the kernel of [equation]s.

The first example in which zeta function regularization is available appears in the Casimir effect, which is in a flat space with the bulk contributions of the quantum field in three space dimensions.

A detailed example of this regularization at work is given in the article on the detail example of the Casimir effect, where the resulting sum is very explicitly the Riemann zeta-function (and where the seemingly legerdemain analytic continuation removes an additive infinity, leaving a physically significant finite number).

An example of zeta-function regularization is the calculation of the vacuum expectation value of the energy of a particle field in quantum field theory.

The zeta-regularization is useful as it can often be used in a way such that the various symmetries of the physical system are preserved.

Zeta-function regularization is used in conformal field theory, renormalization and in fixing the critical spacetime dimension of string theory.

Relation to other regularizations.

We can ask if there are any relations to the dimensional regularization originated by the Feynman diagram.