Examples of using Wavefunction in English and their translations into Indonesian
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The atomic orbital wavefunctions of a hydrogen atom.
SPARTAN is a molecular modeling and computational chemistry application from Wavefunction, Inc….
Initial wavefunctions for the first four states in a one-dimensional particle in a box.
Einstein could notaccept an interpretation in which the principal object of the representation- the wavefunction- is not"real.".
After we perform the measurement, obtaining some result x, the wavefunction collapses into a position eigenstate centered at x.
Within the molecule, electrons'live' on so-called orbitals,which define their energy and the shape of their quantum mechanical wavefunction.
The full molecular wavefunction is actually a function of the coordinates of each of the nuclei, in addition to those of the electrons.
After the measurement is performed,having obtained some result x, the wavefunction collapses into a position eigenstate centered at x.
The wavefunctions from this theory did not satisfy the Pauli exclusion principle for which Slater showed that determinantal functions are required.
Is the reduced Planck's constant, L2 is the orbital angular momentum operator and Ψ{\displaystyle\Psi}is the wavefunction of the electron.
The Schrödinger equation describes how wavefunctions change in time, playing a role similar to Newton's second law in classical mechanics.
Muonic atoms are much smaller than typical atoms because the largermass of the muon gives it a smaller ground-state wavefunction than the electron.
An equation known as the Schrödinger equation describes how wavefunctions change in time, a role similar to Newton's second law in classical mechanics.
Such wavefunctions are generated through the linear addition of single electron wavefunctions to generate an initial guess, which is repeatedly modified until its associated energy is minimized.
According to quantum mechanics,electrons can be represented by wavefunctions, from which a calculated probabilistic electron density can be determined.
The particle actually has a range of values for all the properties, until you experimentally measure one of them- its location, for example-at which point the particle's wavefunction"collapses" and it adopts just one location.
The conclusion: the ground-state wavefunction in ice indicates that there is a quantum-mechanical overlap of the electrons on neighboring H2O molecules.
However, one can measure just the position alone of a movingfree particle creating an eigenstate of position with a wavefunction that is very large at a particular position x, and almost zero everywhere else.
Mathematical manipulations of the wavefunction usually involve bra--ket notation which requires an understanding of complex numbers and linear functionals.
However, one can measure just the position alone of a movingfree particle creating an eigenstate of position with a wavefunction that is very large at a particular position x, and zero everywhere else.
A mathematical function, the wavefunction, provides information about the probability amplitude of position, momentum, and other physical properties of a particle.
The time evolution of wave functions is deterministic in the sense that- given a wavefunction at an initial time- it makes a definite prediction of what the wavefunction will be at any later time.
Instead, some combination of that calculated wavefunction and the previous wavefunctions for that electron is used- the most common being a simple linear combination of the calculated and immediately preceding wavefunction.
In this way, the two observers simultaneously have different accounts of the situation:To the cat, the wavefunction of the apparatus has appeared to"collapse"; to the experimenter, the contents of the box appear to be in superposition.
The energy associated with a particular wavefunction, perhaps the most important information contained in a wavefunction, can be extracted by solving the Schrödinger equation(above, Ψ is the wavefunction, E is the energy, and Ĥ is the Hamiltonian operator) in which an appropriate Hamiltonian operator is applied.
The wave functions in the Dirac theory are vectors of four complex numbers(known as bispinors),two of which resemble the Pauli wavefunction in the non-relativistic limit, in contrast to the Schrödinger equation which described wave functions of only one complex value.
One of its critics, Max Born,proposed instead that Schrödinger's wavefunction described not the electron but rather all its possible states, and thus could be used to calculate the probability of finding an electron at any given location around the nucleus.
More recent variations of such antirealist interpretations suggest that the wavefunction is simply a way of‘coding' our experience, or our subjective beliefs derived from our experience of the physics, allowing us to use what we have learned in the past to predict the future.