Examples of using Wave function in English and their translations into Arabic
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Synonymous to"spin wave function".
Part of a wave function of particle(s). See"total wave function of a particle".
State vector synonymous to"wave function".
Part of a wave function of particle(s). See"total wave function of a particle".
And Reality, I mean reality is just a wave function.
Both ways of reconciling wave functions are perfectly valid.
Nice job stealing my ideas about complex wave functions.
Its properties are operators on the wave function, which is the so-called first quantization.
It obeys, or is spread out, like a wave function.
Ket A wave function expressed in the form | a⟩ {\displaystyle |a\rangle} is called a ket. See"bra- ket notation".
The pump canbe made in the water at the same time wave function.
I calculated the wave functions necessary to transport organic material across space-time using quantum entanglement.
Or we could use the scalerelativity theory to explain the origin of how wave functions are generated.
A complete set of wave functions A basis of the Hilbert space of wave functions with respect to a system.
In QM,fields also become operators acting on combined wave functions, which is known as the second quantization.
State A state is a complete description of the observable properties of a physical system.Sometimes the word is used as a synonym of"wave function" or"pure state".
Don't think of it as“a particle has an associated wave function,” rather as the particle is the wave function.
Normalized wave function A wave function | a⟩ {\displaystyle |a\rangle} is said to be normalized if ⟨ a | a ⟩ = 1{\displaystyle\langle a|a\rangle =1}.
However Niels Bohr gave a lecture course in Cambridge in 1921 and Hartree was much influenced, working on applications of numerical methods forintegrating differential equations to calculate atomic wave functions.
The implication of that is that the wave function has to go to zero, it has to vanish when the helium atoms touch each other.
The radial Schrödinger equation(formula_8) outside of the well is just the same as for a free particle::formula_13where the hard core potential requires that the wave function formula_14 vanishes at formula_15, formula_16.
There are different theories-- the collapse of the wave function, decoherence-- but they're all agreed on one thing: that reality comes into being through an interaction.
The observer not only doesn't know the precise value of these variables of the quantum system considered, and cannot know them precisely because any measurement disturbs them. On the other hand, one(the observer) is defined not by the wave function of one's atoms, but by the atoms' positions. So what one sees around oneself are also the positions of nearby things, not their wave functions.
Total wave function of a particle For single-particle system, the total wave function Ψ{\displaystyle\Psi} of a particle can be expressed as a product of spatial wave function and the spinor. The total wave functions are in the tensor product space of the Hilbert space of the spatial part(which is spanned by the position eigenstates) and the Hilbert space for the spin.
Where V{\displaystyle V} is the potential energy, v{\displaystyle v} is the velocity and Q{\displaystyle Q} is the potential associated with thequantum force(the particle being pushed by the wave function), is integrated along precisely one path(the one the electron actually follows). This leads to the following formula for the Bohm propagator[citation needed].
The quantum state of a physical system is described by a wave function(in turn- an element of a projective Hilbert space). This can be expressed in Dirac or bra- ket notation as a vector.
A quantum system is a portion of the whole Universe(environment or physical world) which is taken under consideration to make analysis or to study for quantum mechanics pertaining to the wave-particle duality in that system. Everything outside this system(i.e. environment) is studied only to observe its effects on the system.A quantum system involves the wave function and its constituents, such as the momentum and wavelength of the wave for which wave function is being defined.
Tensor product of Hilbert space When we are considering the total system as a composite system of two subsystems A andB, the wave functions of the composite system are in a Hilbert space H A ⊗ H B{\displaystyle H{ A}\ otimes H{ B}}, if the Hilbert space of the wave functions for A and B are H A{\displaystyle H_{A}} and H B{\displaystyle H_{B}} respectively.
In theoretical physics, the pilot wave theory, also known as Bohmian mechanics, was the first known example of a hidden-variable theory, presented by Louis de Broglie in 1927. Its more modern version, the de Broglie- Bohm theory, interprets quantum mechanics as a deterministic theory, avoiding troublesome notions such as wave- particle duality,instantaneous wave function collapse, and the paradox of Schrödinger's cat. To solve these problems, the theory is inherently nonlocal.
A collection of particles has an associated matter wave, which evolves according to the Schrödinger equation. Each particle follows a deterministic trajectory,which is guided by the wave function; collectively, the density of the particles conforms to the magnitude of the wave function. The wave function is not influenced by the particle and can exist also as an empty wave function.