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Atomic physics

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Physical Interpretation of the Quantum NumbersThe Orbital Quantum Number lAccording to quantum mechanics, an atom in a state whose principal quantum number is n can take on the following discrete values

Слайды и текст этой презентации

Слайд 1Course of lectures «Contemporary Physics: Part2»
Lecture №11

Atomic Physics. Physical Interpretation

of the Quantum Numbers. The Exclusion Principle and the Periodic

Table. More on Atomic Spectra: Visible and X-Ray. Spontaneous and Stimulated Transitions. Lasers.
Course of lectures «Contemporary Physics: Part2»Lecture №11Atomic Physics. Physical Interpretation of the Quantum Numbers. The Exclusion Principle

Слайд 2Physical Interpretation of the Quantum Numbers
The Orbital Quantum Number l
According

to quantum mechanics, an atom in a state whose principal

quantum number is n can take on the following discrete values of the magnitude of the orbital angular momentum:
Physical Interpretation of the Quantum NumbersThe Orbital Quantum Number lAccording to quantum mechanics, an atom in a

Слайд 3Physical Interpretation of the Quantum Numbers
The Orbital Magnetic Quantum Number

Physical Interpretation of the Quantum NumbersThe Orbital Magnetic Quantum Number ml

Слайд 4Physical Interpretation of the Quantum Numbers
The Orbital Magnetic Quantum Number

ml
A vector model that describes space quantization for the case

l=2.
Physical Interpretation of the Quantum NumbersThe Orbital Magnetic Quantum Number mlA vector model that describes space quantization

Слайд 5Physical Interpretation of the Quantum Numbers
The Orbital Magnetic Quantum Number

Physical Interpretation of the Quantum NumbersThe Orbital Magnetic Quantum Number ml

Слайд 6Physical Interpretation of the Quantum Numbers
The Spin Magnetic Quantum Number

ms
Electron spin

Physical Interpretation of the Quantum NumbersThe Spin Magnetic Quantum Number msElectron spin

Слайд 7Because spin is a form of angular momentum, it must

follow the same quantum rules as orbital angular momentum. Te

magnitude of the spin angular momentum for the electron is

Physical Interpretation of the Quantum Numbers

The Spin Magnetic Quantum Number ms

Because spin is a form of angular momentum, it must follow the same quantum rules as orbital

Слайд 8Physical Interpretation of the Quantum Numbers
The Spin Magnetic Quantum Number

Physical Interpretation of the Quantum NumbersThe Spin Magnetic Quantum Number ms

Слайд 9Physical Interpretation of the Quantum Numbers
The Spin Magnetic Quantum Number

Physical Interpretation of the Quantum NumbersThe Spin Magnetic Quantum Number ms

Слайд 10The Exclusion Principle and the Periodic Table
For our discussion of

atoms with many electrons, it is often easiest to assign

the quantum numbers to the electrons in the atom as opposed to the entire atom. An obvious question that arises here is, “How many electrons can be in a particular quantum state?” Pauli answered this important question in 1925, in a statement known as the exclusion principle:

No two electrons can ever be in the same quantum state; therefore, no two electrons in the same atom can have the same set of quantum numbers.

The Exclusion Principle and the Periodic TableFor our discussion of atoms with many electrons, it is often

Слайд 11The Exclusion Principle and the Periodic Table
The filling of electronic

states must obey both the exclusion principle and Hund’s rule

The Exclusion Principle and the Periodic TableThe filling of electronic states must obey both the exclusion principle

Слайд 12The Exclusion Principle and the Periodic Table
Hund’s rule, states that



when an atom has orbitals of equal energy, the order

in which they are filled by electrons is such that a maximum number of electrons have unpaired spins.
The Exclusion Principle and the Periodic TableHund’s rule, states that when an atom has orbitals of equal

Слайд 13The Exclusion Principle and the Periodic Table
The periodic table

The Exclusion Principle and the Periodic TableThe periodic table

Слайд 14The Exclusion Principle and the Periodic Table
Ionization energy of the

elements versus atomic number

The Exclusion Principle and the Periodic TableIonization energy of the elements versus atomic number

Слайд 15More on Atomic Spectra: Visible and X-Ray
Transitions for which l

does not change are very unlikely to occur and are

called forbidden transitions. (Such transitions actually can occur, but their probability is very low relative to the probability of “allowed” transitions.) The various diagonal lines represent allowed transitions between stationary states. Whenever an atom makes a transition from a higher energy state to a lower one, a photon of light is emitted.
More on Atomic Spectra: Visible and X-RayTransitions for which l does not change are very unlikely to

Слайд 16More on Atomic Spectra: Visible and X-Ray
The selection rules for

the allowed transitions are
the allowed energies for one-electron atoms and

ions, such as hydrogen and He+ are

This equation was developed from the Bohr theory, but it serves as a good first approximation in quantum theory as well.

More on Atomic Spectra: Visible and X-RayThe selection rules for the allowed transitions arethe allowed energies for

Слайд 17More on Atomic Spectra: Visible and X-Ray
X-Ray Spectra
X-rays are emitted

when high-energy electrons or any other charged particles bombard a

metal target. The x-ray spectrum typically consists of a broad continuous band containing a series of sharp lines.

X-ray radiation with its origin in the slowing down of electrons is called bremsstrahlung, the German word for “braking radiation.”

The discrete lines called characteristic x-rays.

More on Atomic Spectra: Visible and X-RayX-Ray SpectraX-rays are emitted when high-energy electrons or any other charged

Слайд 18More on Atomic Spectra: Visible and X-Ray
X-Ray Spectra
Figure shows a

machine that uses a linear accelerator to accelerate electrons up

to 18 MeV and smash them into a tungsten target. The result is a beam of photons, up to a maximum energy of 18 MeV, which is actually in the gamma-ray range. This radiation is directed at the tumor in the patient.
More on Atomic Spectra: Visible and X-RayX-Ray SpectraFigure shows a machine that uses a linear accelerator to

Слайд 19X-Ray Spectra
More on Atomic Spectra: Visible and X-Ray
Other characteristic x-ray

lines are formed when electrons drop from upper levels to

vacancies other than those in the K shell. For example, L lines are produced when vacancies in the L shell are filled by electrons dropping from higher shells. An Lα line is produced as an electron drops from the M shell to the L shell, and an Lβ line is produced by a transition from the N shell to the L shell.
X-Ray SpectraMore on Atomic Spectra: Visible and X-RayOther characteristic x-ray lines are formed when electrons drop from

Слайд 20More on Atomic Spectra: Visible and X-Ray
X-Ray Spectra
We can now

estimate the energy associated with an electron in the L

shell:

After the atom makes the transition, there are two electrons in the K shell. We can approximate the energy associated with one of these electrons as that of a one-electron atom. (In reality, the nuclear charge is reduced somewhat by the negative charge of the other electron, but let’s ignore this effect.) Therefore,

More on Atomic Spectra: Visible and X-RayX-Ray SpectraWe can now estimate the energy associated with an electron

Слайд 21More on Atomic Spectra: Visible and X-Ray
X-Ray Spectra
A Moseley plot

of !1/l versus Z, where λ is

the wavelength of the Kα x-ray line of the element of atomic number Z.

From this plot, Moseley determined the Z values of elements that had not yet been discovered and produced a periodic table in excellent agreement with the known chemical properties of the elements. Until that experiment, atomic numbers had been merely placeholders for the elements that appeared in the periodic table, the elements being ordered according to mass.

More on Atomic Spectra: Visible and X-RayX-Ray SpectraA Moseley plot of !1/l    versus Z,

Слайд 22Spontaneous and Stimulated Transitions
This process is called stimulated absorption because

the photon stimulates the atom to make the upward transition.

Spontaneous and Stimulated TransitionsThis process is called stimulated absorption because the photon stimulates the atom to make

Слайд 23Spontaneous and Stimulated Transitions
Once an atom is in an excited

state, the excited atom can make a transition back to

a lower energy level, emitting a photon in the process. This process is known as spontaneous emission because it happens naturally, without requiring an event to trigger the transition. Typically, an atom remains in an excited state for only about 10-8 s.
Spontaneous and Stimulated TransitionsOnce an atom is in an excited state, the excited atom can make a

Слайд 24Spontaneous and Stimulated Transitions
In addition to spontaneous emission, stimulated emission

occurs. In this process, the incident photon is not absorbed;

therefore, after the stimulated emission, two photons with identical energy exist: the incident photon and the emitted photon.
Spontaneous and Stimulated TransitionsIn addition to spontaneous emission, stimulated emission occurs. In this process, the incident photon

Слайд 25Lasers
The primary properties of laser light that make it useful

in these technological applications are the following:

• Laser light is

coherent. The individual rays of light in a laser beam maintain a fixed phase relationship with one another.
• Laser light is monochromatic. Light in a laser beam has a very narrow range of wavelengths.
• Laser light has a small angle of divergence. The beam spreads out very little, even over large distances.
LasersThe primary properties of laser light that make it useful in these technological applications are the following:•

Слайд 26Lasers
We have described how an incident photon can cause atomic

energy transitions either upward (stimulated absorption) or downward (stimulated emission).

The two processes are equally probable. When light is incident on a collection of atoms, a net absorption of energy usually occurs because when the system is in thermal equilibrium, many more atoms are in the ground state than in excited states. If the situation can be inverted so that more atoms are in an excited state than in the ground state, however, a net emission of photons can result. Such a condition is called population inversion. Population inversion is, in fact, the fundamental principle involved in the operation of a laser (an acronym for light amplification by stimulated emission of radiation). The full name indicates one of the requirements for laser light: to achieve laser action, the process of stimulated emission must occur.
LasersWe have described how an incident photon can cause atomic energy transitions either upward (stimulated absorption) or

Слайд 27Lasers
For the stimulated emission to result in laser light, there

must be a buildup of photons in the system. The

following three conditions must be satisfied to achieve this buildup:

• The system must be in a state of population inversion: there must be more atoms in an excited state than in the ground state. That must be true because the number of photons emitted must be greater than the number absorbed.
• The excited state of the system must be a metastable state, meaning that its lifetime must be long compared with the usually short lifetimes of excited states, which are typically 1028 s. In this case, the population inversion can be established and stimulated emission is likely to occur before spontaneous emission.

LasersFor the stimulated emission to result in laser light, there must be a buildup of photons in

Слайд 28Lasers
• The emitted photons must be confined in the system

long enough to enable them to stimulate further emission from

other excited atoms. That is achieved by using reflecting mirrors at the ends of the system. One end is made totally reflecting, and the other is partially reflecting. A fraction of the light intensity passes through the partially reflecting end, forming the beam of laser light.
Lasers• The emitted photons must be confined in the system long enough to enable them to stimulate

Слайд 29Lasers
One device that exhibits stimulated emission of radiation is the

helium–neon gas laser. Figure is an energy-level diagram for the

neon atom in this system. The mixture of helium and neon is confined to a glass tube that is sealed at the ends by mirrors. A voltage applied across the tube causes electrons to sweep through
the tube, colliding with the atoms of the gases and raising them into excited states. Neon atoms are excited to state E3* through this process (the asterisk indicates a metastable state) and also as a result of collisions with excited helium atoms. Stimulated emission occurs, causing neon atoms to make transitions to state E2. Neighboring excited atoms are also stimulated. The result is the production of coherent light at a wavelength of 632.8 nm.
LasersOne device that exhibits stimulated emission of radiation is the helium–neon gas laser. Figure is an energy-level

Слайд 30Lasers
Applications
This robot carrying laser scissors, which can cut up to

50 layers of fabric at a time, is one of

the many applications of laser technology.
LasersApplicationsThis robot carrying laser scissors, which can cut up to 50 layers of fabric at a time,

Слайд 31Lasers
Applications
An optical trap for atoms is formed at the intersection

point of six counterpropagating laser beams along mutually perpendicular axes.

LasersApplicationsAn optical trap for atoms is formed at the intersection point of six counterpropagating laser beams along

Слайд 32Lasers
Applications
An extension of laser trapping, laser cooling, is possible because

the normal high speeds of the atoms are reduced when

they are restricted to the region of the trap. As a result, the temperature of the collection of atoms can be reduced to a few microkelvins. The technique of laser cooling allows scientists to study the behavior of atoms at extremely low temperatures
LasersApplicationsAn extension of laser trapping, laser cooling, is possible because the normal high speeds of the atoms

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