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Number describing angular momentum along an axis
In atomic physics, a magnetic quantum number is a quantum number used to distinguish quantum states of an electron or other particle according to its
Magnetic_quantum_number
Quantum number parameterizing spin and angular momentum
quantum number refers to quantized spin angular momentum. The symbol s is used for the spin quantum number, and ms is described as the spin magnetic quantum
Spin_quantum_number
Notation for conserved quantities in physics and chemistry
atom, four quantum numbers are needed. The traditional set of quantum numbers includes the principal, azimuthal, magnetic, and spin quantum numbers. To
Quantum_number
Quantum number denoting orbital angular momentum
principal quantum number n, the magnetic quantum number mℓ, and the spin quantum number ms). For a given value of the principal quantum number n (electron
Azimuthal_quantum_number
Quantum number related to rotational symmetry
momentum operators Principal quantum number Orbital angular momentum quantum number Magnetic quantum number Spin quantum number Angular momentum coupling
Total angular momentum quantum number
Total_angular_momentum_quantum_number
denoted by the letters d, f, g, etc. The third quantum number, the magnetic quantum number, describes the magnetic moment of the electron, and is denoted by
History_of_quantum_mechanics
Quantum mechanics principle
four of their quantum numbers, which are: n, the principal quantum number; ℓ, the azimuthal quantum number; mℓ, the magnetic quantum number; and ms, the
Pauli_exclusion_principle
equations and forms of solutions. Magnetic moments In what follows, B is an applied external magnetic field and the quantum numbers above are used. Defining
List of equations in quantum mechanics
List_of_equations_in_quantum_mechanics
Use of magnetic fields to isolate particles or atoms
values of magnetic quantum number for that atom. If a magnetic field gradient is superimposed on the uniform field, those atoms whose magnetic moments are
Magnetic_trap_(atoms)
Intrinsic quantum property of particles
particle a spin quantum number. The SI units of spin are the same as classical angular momentum (i.e., N·m·s, J·s, or kg·m2·s−1). In quantum mechanics, angular
Spin_(physics)
Concept in the physics of electromagnetism
{\displaystyle {\mathfrak {m}}} ) is called the magnetic quantum number or the equatorial quantum number, which can take on any of 2j + 1 values: − j ,
Magnetic_moment
Number assigned to each electron shell in an atom
In quantum mechanics, the principal quantum number (n) of an electron in an atom indicates which electron shell or energy level it is in. Its values are
Principal_quantum_number
Electromagnetic effect in physics
classical electrons are subjected to a magnetic field they follow circular cyclotron orbits. When the system is treated quantum mechanically, these orbits are
Quantum_Hall_effect
Function describing an electron in an atom
momentum projected along a chosen axis (magnetic quantum number). The orbitals with a well-defined magnetic quantum number are generally complex-valued. Real-valued
Atomic_orbital
Quantum mechanical effect
In quantum mechanics, magnetic resonance is a resonant effect that can appear when a magnetic dipole is exposed to a static magnetic field and perturbed
Magnetic resonance (quantum mechanics)
Magnetic_resonance_(quantum_mechanics)
Spectroscopic technique based on change of nuclear spin state
half-integer quantum number associated with the spin component along the z-axis or the applied magnetic field is known as the magnetic quantum number, m, and
Nuclear_magnetic_resonance
Quantum mechanical model
n − 2, n . The magnetic quantum number m is an integer satisfying −ℓ ≤ m ≤ ℓ, so for every n and ℓ there are 2ℓ + 1 different quantum states, labeled
Quantum_harmonic_oscillator
Quantum mechanical property
azimuthal quantum number l {\displaystyle l} describes the relative shape of the region of space (orbital) occupied by the electron. Finally, The magnetic quantum
Orbital_motion_(quantum)
Spin of an electron
m_{\text{s}}\,,} where ms is the spin quantum number. Note that μ is a negative constant multiplied by the spin, so the magnetic moment is antiparallel to the
Electron_magnetic_moment
Theorem in quantum mechanics
half-integer spin cannot yield the same state (the magnetic quantum number is never zero). In quantum mechanics, the time reversal operation is represented
Kramers'_theorem
Predecessor to modern quantum mechanics (1900–1925)
}=m\hbar } And m is called the magnetic quantum number, because the z component of the angular momentum is the magnetic moment of the rotator along the
Old_quantum_theory
Physical quantities with discrete values
In physics, a topological quantum number (also called topological charge) is any quantity, in a physical theory, that takes on only one of a discrete set
Topological_quantum_number
Effect in quantum mechanics where conductivity acquires quantized values
called conductance quantum). In this respect the QAHE is similar to the quantum Hall effect. The integer here is equal to the Chern number which arises out
Quantum_anomalous_Hall_effect
Proposed spin-based quantum computer implementation
Nuclear magnetic resonance quantum computing (NMRQC) is one of the several proposed approaches for constructing a quantum computer, that uses the spin
Nuclear magnetic resonance quantum computer
Nuclear_magnetic_resonance_quantum_computer
1922 physical experiment demonstrating that atomic spin is quantized
to have intrinsically quantum properties. In the original experiment, silver atoms were sent through a spatially varying magnetic field, which deflected
Stern–Gerlach_experiment
Mathematical entity to describe the probability of each possible measurement on a system
are identified by the principal quantum number n, the angular momentum quantum number ℓ, the magnetic quantum number m, and the spin z-component sz. For
Quantum_state
Mathematical description of quantum state
the principal quantum number, ℓ = 0, 1, ..., n − 1 the azimuthal quantum number, m = −ℓ, −ℓ + 1, ..., ℓ − 1, ℓ the magnetic quantum number. Hydrogen-like
Wave_function
Chemical bonding involving attraction between ions
configuration Aufbau principle Quantum numbers Azimuthal quantum number Principal quantum number Magnetic quantum number Spin quantum number "Ionic bond". IUPAC
Ionic_bonding
Tabular arrangement of the chemical elements
quantum number ℓ (the orbital type), the orbital magnetic quantum number mℓ, and the spin magnetic quantum number ms. The sequence in which the subshells are
Periodic_table
Type of neutron star with a strong magnetic field
of neutron star with an extremely powerful magnetic field (~109 to 1011 T, ~1013 to 1015 G). The magnetic-field decay (or dissipation) powers the emission
Magnetar
Ratio of magnetic moment and angular momentum
a quantum-mechanical argument analogous to the derivation of the classical magnetogyric ratio. For an electron in an orbital with a magnetic quantum number
G-factor_(physics)
Non-mathematical introduction
Applications of quantum mechanics include the laser, the transistor, the electron microscope, and magnetic resonance imaging. A special class of quantum mechanical
Introduction to quantum mechanics
Introduction_to_quantum_mechanics
Surface integral of the magnetic field
concept of magnetic flux Magnetic circuit is a closed path in which magnetic flux flows Magnetic flux quantum is the quantum of magnetic flux passing
Magnetic_flux
Hypothetical particle with one magnetic pole
The quantum theory of magnetic charge started with a paper by the physicist Paul Dirac in 1931. In this paper, Dirac showed that if any magnetic monopoles
Magnetic_monopole
German theoretical physicist (1868–1951)
Sommerfeld introduced the second quantum number, azimuthal quantum number, and the third quantum number, magnetic quantum number. He also introduced the fine-structure
Arnold_Sommerfeld
Quantum mechanical operator related to rotational symmetry
are characterized by the azimuthal quantum number (l) and the magnetic quantum number (m). In this case the quantum state of the system is a simultaneous
Angular_momentum_operator
Atom of the element hydrogen
2,\ldots ,n-1} (azimuthal quantum number) m = − ℓ , … , ℓ {\displaystyle m=-\ell ,\ldots ,\ell } (magnetic quantum number). Additionally, these wavefunctions
Hydrogen_atom
Cryptographic device
chip-to-chip variability. Quantum random number generation technology is well established with 8 commercial quantum random number generator (QRNG) products
Hardware random number generator
Hardware_random_number_generator
Topics referred to by the same term
M-theory, a proposed solution for problems in superstring theories Magnetic quantum number (symbol m) Mass (symbol m) Metal (placeholder symbol M) Molar mass
M_(disambiguation)
Quantization of cyclotron orbits
In quantum mechanics, the energies of cyclotron orbits of charged particles in a uniform magnetic field are quantized to discrete values, thus known as
Landau_levels
Tensor operator generalizes the notion of operators which are scalars and vectors
, where j is the total angular momentum quantum number and m is the magnetic angular momentum quantum number, which takes values −j, −j + 1, ..., j −
Tensor_operator
Phase of matter
physics, a quantum spin liquid is a phase of matter that can be formed by interacting quantum spins in certain magnetic materials. Quantum spin liquids
Quantum_spin_liquid
Quantized flux circulation of some physical quantity
closely related work on magnetic flux quantization in superconductors. London's fluxoid can also be viewed as a quantum vortex. Quantum vortices are observed
Quantum_vortex
expression, called the m-dependent LeRoy radius, which depends on the magnetic quantum number (m), was derived in 1995. This expression yields the traditional
LeRoy_radius
Phenomena in quantum physics
space and time, its magnetic moment follows it through the same trajectory. However, in quantum mechanics, particles can be in a quantum superposition of
Quantum_Cheshire_cat
Application of quantum mechanics and chemistry to biology
(SANS). Quantum dot solids also show increased magnetic ordering in SANS testing, and can conduct electrons over long distances. Increased magnetic ordering
Quantum_biology
Temperature above which magnetic properties change
magnetic field which depends on the Bohr magneton and magnetic quantum number. Therefore, the magnetic moments are related between angular and orbital momentum
Curie_temperature
M_{L}} magnetic quantum number, l {\displaystyle l} is electrons' orbital angular momenta, and g {\displaystyle g} is the dimensionless magnetic moment
Racah_seniority_number
Macroscopic processes showing quantum behavior
macroscopic when the quantum states are occupied by a large number of particles (of the order of the Avogadro number) or the quantum states involved are
Macroscopic_quantum_phenomena
Technological development using the laws of quantum mechanics
positioning systems, communication technology, electric and magnetic field sensors, gravimetry. Quantum sensors are being considered for use in civil engineering
Quantum_engineering
Phenomenon related to superconductivity
The number of flux tubes per unit area is proportional to the magnetic field with a constant of proportionality equal to the magnetic flux quantum. On
Flux_pinning
Notation in quantum physics
specify a term; L, S, and J specify a level; and L, S, J and the magnetic quantum number MJ specify a state. The conventional term symbol has the form 2S+1LJ
Term_symbol
Electromagnetic effect in physics
valid even beyond the fractional quantum Hall effect; for example, the filling factor 1/2 corresponds to zero magnetic field for composite fermions, resulting
Fractional quantum Hall effect
Fractional_quantum_Hall_effect
Type of quantum computer
South Wales. Often thought of as a hybrid between quantum dot and nuclear magnetic resonance (NMR) quantum computers, the Kane computer is based on an array
Kane_quantum_computer
Macroscopic quantum phenomenon involving electric current
chiral if they keep a definite projection of spin quantum number on momentum. The CME is a macroscopic quantum phenomenon present in systems with charged chiral
Chiral_magnetic_effect
Type of magnetometer
SQUID (superconducting quantum interference device) is a very sensitive magnetometer used to measure extremely weak magnetic fields, based on superconducting
SQUID
Class of physical phenomena
also arise from "intrinsic" magnetic dipoles arising from quantum-mechanical spin. The same situations that create magnetic fields—charge moving in a current
Magnetism
Variety of resonant circuit
Thus, the quantum LC circuit is the minimal geometrical-topological value of the quantum waveguide, in which there are no electric or magnetic charges,
Quantum_LC_circuit
Type of quantum computer
gas in a very strong magnetic field and carry fractional units of magnetic flux. This phenomenon is called the fractional quantum Hall effect. In typical
Topological_quantum_computer
Interaction of a quantum system with a classical observer
example, a quantum particle like an electron can be described by a quantum state that associates to each point in space a complex number called a probability
Measurement in quantum mechanics
Measurement_in_quantum_mechanics
Property of space that quantifies the magnetic influence at a given location
electromagnetism, magnetic field is a physical property of space that quantifies the magnetic influence at a given location. Magnetic fields deflect moving
Magnetic_field
Electromagnetic quantum-mechanical effect in regions of zero magnetic and electric field
than the electric and magnetic fields can. On the other hand, the Aharonov–Bohm effect is crucially quantum mechanical; quantum mechanics is well known
Aharonov–Bohm_effect
Quantum mechanical equation of motion of charged particles in magnetic field
}{2m}}} is the Bohr magneton and m j {\textstyle m_{j}} is the magnetic quantum number related to J {\textstyle \mathbf {J} } . The term g J {\textstyle
Pauli_equation
Spectral line splitting in electrical field
significantly to the development of quantum theory, and Stark was awarded the Nobel Prize in Physics in 1919. Inspired by the magnetic Zeeman effect, and especially
Stark_effect
Quantum mechanical spectroscopic effect
spin system. In the presence of a magnetic field, the levels with different values of magnetic spin quantum number (MS = 0, ±1) are separated, and the
Zero-field_splitting
Property of an atomic or molecular energy level
have parallel spins. Quantum numbers Principal quantum number Azimuthal quantum number Magnetic quantum number Spin quantum number Exchange interaction
Multiplicity_(chemistry)
Computer hardware technology that uses quantum mechanics
A quantum computer is a computer that represents and processes information using quantum states. Quantum computations exploit phenomena such as superposition
Quantum_computing
Atomic model introduced by Niels Bohr in 1913
the quantum numbers are adiabatic invariants. The Bohr–Sommerfeld model was fundamentally inconsistent and led to many paradoxes. The magnetic quantum number
Bohr_model
Device measuring quantum mechanical effects
Within quantum technology, a quantum sensor utilizes quantum mechanical phenomena, such as quantum superposition, quantum entanglement, and quantum squeezing
Quantum_sensor
Enhancement of dynamical symmetry breaking
the magnetic field. Commonly, the magnetic catalysis is specifically associated with spontaneous breaking of flavor or chiral symmetry in quantum field
Magnetic_catalysis
Atoms with a single valence electron, so they behave like hydrogen
by the values of the principal quantum number n, the angular momentum quantum number ℓ, and the magnetic quantum number m. The energy eigenvalues do not
Hydrogen-like_atom
Theoretical framework in physics
theoretical physics, quantum field theory (QFT) is a theoretical framework that combines field theory, special relativity and quantum mechanics. QFT is used
Quantum_field_theory
Study of electromagnetic radiation absorbed/emitted by atoms
described with the quantum numbers l (orbital angular momentum quantum number), ml (magnetic quantum number), ms (electron spin quantum number), and n (principal
Atomic_spectroscopy
magnetic order. Spin glass: A magnetic state characterized by randomness. Quantum spin liquid: A disordered state in a system of interacting quantum spins
List_of_states_of_matter
Description of physical properties at the atomic and subatomic scale
disciplines, including quantum chemistry, quantum biology, quantum field theory, quantum technology, and quantum information science. Quantum mechanics can describe
Quantum_mechanics
Term in condensed matter physics
superconductors. Quantum critical fluctuations have also been shown to drive the formation of exotic magnetic phases in the vicinity of quantum critical points
Quantum_critical_point
Polish-American physicist (1933–2026)
combining semiconductors with magnetic ions, and behavior of semiconductor nanostructures, such as quantum wells, quantum dots, nanowires, superlattices
Jacek_Furdyna
Physical quantities taking values at each point in space and time
or quantum mechanical system with an infinite number of degrees of freedom. The resulting field theories are referred to as classical or quantum field
Field_(physics)
Quantum field theory of electromagnetism
electromagnetic quantum vacuum. Richard Feynman called it "the jewel of physics" for its extremely accurate predictions of quantities like the anomalous magnetic moment
Quantum_electrodynamics
Loss of quantum coherence
Quantum decoherence is the loss of quantum coherence. It involves generally a loss of information of a system to its environment. Quantum decoherence
Quantum_decoherence
Extension of the Bohr model
was fundamentally inconsistent and led to many paradoxes. The magnetic quantum number measured the tilt of the orbital plane relative to the xy plane
Bohr–Sommerfeld_model
Simulators of quantum mechanical systems
aligned and anti-aligned with an external magnetic field. Crucially, simulators also take advantage of a second quantum property called entanglement, allowing
Quantum_simulator
Magnetic property of ordinary materials
paramagnetic and ferromagnetic materials are attracted by a magnetic field. Diamagnetism is a quantum mechanical effect that occurs in all materials; when it
Diamagnetism
Branch of physics
be made in magnetic fields with strengths up to 60 tesla. Higher magnetic fields can improve the quality of NMR measurement data. Quantum oscillations
Condensed_matter_physics
Constriction between electrically conducting regions
absence of a magnetic field. The zero-field conductance quantisation and the smooth transition to the quantum Hall effect on applying a magnetic field are
Quantum_point_contact
Relativistic interaction in quantum physics
involve calculating small corrections from quantum electrodynamics. The energy of a magnetic moment in a magnetic field is given by Δ H = − μ ⋅ B , {\displaystyle
Spin–orbit_interaction
Lowest possible energy of a quantum system or field
is the lowest possible energy that a quantum mechanical system may have. Unlike in classical mechanics, quantum systems constantly fluctuate in their
Zero-point_energy
Quasiparticle in the fractional quantum Hall effect
electrons dressed with an even number of quantum vortices, often pictured as electrons dressed with an even number of magnetic flux quanta. They were introduced
Composite_fermion
Process of copying a quantum state with no modification of the original
applications of quantum cloning is to analyse the security of quantum key distribution protocols. Teleportation, nuclear magnetic resonance, quantum amplification
Quantum_cloning
Interdisciplinary research area
Quantum machine learning (QML) is the study of quantum algorithms for machine learning. It often refers to quantum algorithms for machine learning tasks
Quantum_machine_learning
Principal energy levels in atomic physics
these quantum numbers were kept in the current quantum theory but were changed to n being the principal quantum number, and m being the magnetic quantum number
Electron_shell
Pictorial computational technique in quantum chemistry
twentieth century. The quantum state vector of a single particle with total angular momentum quantum number j and total magnetic quantum number m = j, j − 1,
Angular momentum diagrams (quantum mechanics)
Angular_momentum_diagrams_(quantum_mechanics)
Laboratory technique
external magnetic fields and show signals in NMR. Atoms with an odd sum of protons and neutrons exhibit half-integer values for the nuclear spin quantum number
Nuclear magnetic resonance spectroscopy
Nuclear_magnetic_resonance_spectroscopy
Elementary particles with a spin of 1/2
along one axis, such as the z-axis, is quantized in terms of a magnetic quantum number, which can be viewed as a quantization of a vector component of
Spin_1/2
Quantum measurement phenomenon
In quantum mechanics, frequent measurements cause the quantum Zeno effect, a reduction in transitions away from the system's initial state, slowing a system's
Quantum_Zeno_effect
Fractal describing electrons in a magnetic field
proportional to the magnetic flux through a lattice cell and ϕ 0 = 2 π ℏ / q {\displaystyle \phi _{0}=2\pi \hbar /q} is the magnetic flux quantum. The flux ratio
Hofstadter's_butterfly
Two electrons that occupy the same molecular orbital but have opposite spins
all the same quantum numbers. Therefore, for two electrons to occupy the same orbital, and thereby have the same orbital quantum number, they must have
Electron_pair
Different states of quantum systems
A quantum mechanical system or particle that is bound—that is, confined spatially—can only take on certain discrete values of energy, called energy levels
Energy_level
Model of electronic band structures of solids
L ′ , M {\displaystyle L,~L',~M} the angular momenta and magnetic quantum number. For example, E x , s = − l V s p σ = − E s , x {\displaystyle
Tight_binding
Mechanism by which materials form into and are attracted to magnets
the quantum mechanical description of atoms. Each of an atom's electrons has a magnetic moment according to its spin state, as described by quantum mechanics
Ferromagnetism
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MAGNETIC QUANTUM-NUMBER
MAGNETIC QUANTUM-NUMBER
Girl/Female
Hindu
Beautiful eyes that induce magnetism, One with expressive eyes
Biblical
fourth
Boy/Male
Danish, Finnish, French, German, Latin, Shakespearean, Swedish
Born Fifth
Surname or Lastname
English
English : from the personal name Horace, Latin Horatius, a Roman family name of unknown origin, associated chiefly with the name of the poet Quintus Horatius Flaccus (65–8 bc).
Boy/Male
Hindu
Magnet
Male
English
English surname transferred to forename use, derived from the Norman baronial name Cuinchy, a derivative of Roman Quintus, QUINCY means "fifth."
Boy/Male
Hindu, Indian
Calm
Girl/Female
Biblical
Fourth.
Boy/Male
Tamil
Magnet
Surname or Lastname
South German
South German : occupational name for an official in charge of the legal auction of property confiscated in default of a fine; such a sale was known in Middle High German as a gant (from Italian incanto, a derivative of Late Latin inquantare ‘to auction’, from the phrase In quantum? ‘To how much (is the price raised)?’).German : metonymic occupational name for a cooper, from Middle High German ganter, kanter ‘barrel rack’.German : variant of Gander 3.English : occupational name for a glover, from Old French gantier, an agent derivative of gant ‘glove’ (see Gant).
Girl/Female
Tamil
Nayanika | நாயாநீகா
Beautiful eyes that induce magnetism, One with expressive eyes
Nayanika | நாயாநீகா
Girl/Female
Indian, Tamil
The Sun is the Star at the Centre of the Solar System; It is Almost Perfectly Spherical and Consists of Hot Plasma Interwoven with Magnetic Fields; Sun
Surname or Lastname
Americanized form of the Latin personal name Januarius or its Italian derivative Gennaro, which was borne by a number of early Christian saints, most famously a 3rd-century bishop of Benevento who became the patron of Naples.English
Americanized form of the Latin personal name Januarius or its Italian derivative Gennaro, which was borne by a number of early Christian saints, most famously a 3rd-century bishop of Benevento who became the patron of Naples.English : altered form of Janeway.In New England, a translation of French Janvier.
Girl/Female
Hindu
Beautiful eyes that induce magnetism, One with expressive eyes
Girl/Female
Tamil
Noyonika | நோயோநீகா
Beautiful eyes that induce magnetism, One with expressive eyes
Noyonika | நோயோநீகா
Boy/Male
Hindu, Indian, Telugu, Traditional
A Moon which has Magnetic Power; Loved by the Moon
Girl/Female
Tamil
Nayonika | நயோநிகா
Beautiful eyes that induce magnetism, One with expressive eyes
Nayonika | நயோநிகா
Boy/Male
Latin Biblical
Born fourth.
Girl/Female
Hindu
Beautiful eyes that induce magnetism, One with expressive eyes
Surname or Lastname
English
English : nickname from Middle English cointe, quointe ‘known’ (via Old French, from Latin cognitus ‘known’). The Middle English word was used in various senses, any of which could have given rise to the surname: ‘cunning’, ‘crafty’, ‘knowledgeable’ (especially about dress, hence ‘elegant’), ‘attractive’. The sense development continued with ‘odd’ or ‘unusual’, the normal meaning of the modern English word ‘quaint’.German and Dutch : variant of Quandt.
MAGNETIC QUANTUM-NUMBER
MAGNETIC QUANTUM-NUMBER
MAGNETIC QUANTUM-NUMBER
MAGNETIC QUANTUM-NUMBER
MAGNETIC QUANTUM-NUMBER
MAGNETIC QUANTUM-NUMBER
MAGNETIC QUANTUM-NUMBER
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