normalizable造句
造句與例句
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- In addition, networks constructed using this model have normalizable.
- Wave functions that fulfill this constraint are called normalizable.
- One can, using them, express functions that " are " normalizable using wave packets.
- The first reason is that the constant function is not normalizable, and thus is not a proper probability distribution.
- All problems mentioned above can be handled by using a normalizable differentiable, a requirement in order to calculate backpropagation.
- Since this is the probability density in momentum space, it is evident that the wave function itself is not normalizable.
- These are plane wave solutions of the Schr鰀inger equation for a free particle, but are not normalizable, hence not in.
- As finitely normalizable states must lie within the discrete part of the spectrum, bound states must lie within the discrete part.
- For a rigorous treatment of the Dirac inner product of non-normalizable states, see the definition given by D . Carf?
- In quantum mechanics, it is common practice to write down kets which have infinite norm, i . e . non-normalizable wavefunctions.
- It's difficult to see normalizable in a sentence. 用normalizable造句挺難的
- The case 0 } } must be treated differently because is not normalizable at infinity ( the sum of the reciprocals doesn't converge ).
- We then apply the boundary conditions, where \ psi and \ frac { d \ psi } { d \ phi } are continuous and the wave function is normalizable:
- This comes at the price that the solutions must be given a new Hilbert space inner product with respect to which they are normalizable ( see article on rigged Hilbert space ).
- The two solutions to the indicial equation are m = l + 1 and m =-l of which the former is taken as it yields the regular ( bounded, normalizable ) wave function.
- In the first case, a constant, or any more general finite polynomial, " is " normalizable within any finite range : the range [ 0, 1 ] is all that matters here.
- On L _ 2 ( \ mathbb { R }, dx ) lies in the continuous spectrum \ mathbb { R } but the formal " eigenstate " \ exp (-ikx ) is not normalizable in the kinematic inner product,
- To get nice time evolution you need to start with a nice normalizable wave packet, as in the example at the end of Wave packet # Mathematics of wave packets .-- talk ) 23 : 03, 11 March 2010 ( UTC)
- For a given system, the set of all possible normalizable wave functions ( at any given time ) forms an abstract mathematical vector space, meaning that it is possible to add together different wave functions, and multiply wave functions by complex numbers ( see vector space for details ).
- The correct prescription, as developed by Lehmann, Symanzik and Zimmermann, requires two normalizable states | \ alpha \ rangle and | \ beta \ rangle, and a normalizable solution of the Klein Gordon equation ( \ part ^ 2 + m ^ 2 ) f ( x ) = 0.
- The correct prescription, as developed by Lehmann, Symanzik and Zimmermann, requires two normalizable states | \ alpha \ rangle and | \ beta \ rangle, and a normalizable solution of the Klein Gordon equation ( \ part ^ 2 + m ^ 2 ) f ( x ) = 0.
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