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General Physics (PHY 2140)

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Title: General Physics (PHY 2140)


1
General Physics (PHY 2140)
Lecture 39
  • Modern Physics
  • Nuclear and Particle Physics
  • Nuclear Energy
  • Elementary particles

http//www.physics.wayne.edu/apetrov/PHY2140/
Chapter 30
2
Lightning Review
  • Last lecture
  • Nuclear physics
  • Nuclear reactions

Review Problem A beam of particles passes
undeflected through crossed electric and magnetic
fields. When the electric field is switched off,
the beam splits up in several beams. This
splitting is due to the particles in the beam
having different A. masses. B. velocities. C.
charges. D. some combination of the above E.
none of the above
3
Processes of Nuclear Energy
  • Fission
  • A nucleus of large mass number splits into two
    smaller nuclei
  • Fusion
  • Two light nuclei fuse to form a heavier nucleus
  • Large amounts of energy are released in either
    case

4
Nuclear Fission
  • A heavy nucleus splits into two smaller nuclei
  • The total mass of the products is less than the
    original mass of the heavy nucleus
  • First observed in 1939 by Otto Hahn and Fritz
    Strassman following basic studies by Fermi
  • Lisa Meitner and Otto Frisch soon explained what
    had happened
  • Fission of 235U by a slow (low energy) neutron
  • 236U is an intermediate, short-lived state
  • X and Y are called fission fragments
  • Many combinations of X and Y satisfy the
    requirements of conservation of energy and charge

5
Sequence of Events in Fission
  • The 235U nucleus captures a thermal (slow-moving)
    neutron
  • This capture results in the formation of 236U,
    and the excess energy of this nucleus causes it
    to undergo violent oscillations
  • The 236U nucleus becomes highly elongated, and
    the force of repulsion between the protons tends
    to increase the distortion
  • The nucleus splits into two fragments, emitting
    several neutrons in the process

6
Energy in a Fission Process
  • Binding energy for heavy nuclei is about 7.2 MeV
    per nucleon
  • Binding energy for intermediate nuclei is about
    8.2 MeV per nucleon
  • Therefore, the fission fragments have less mass
    than the nucleons in the original nuclei
  • This decrease in mass per nucleon appears as
    released energy in the fission event
  • An estimate of the energy released
  • Assume a total of 240 nucleons
  • Releases about 1 MeV per nucleon
  • 8.2 MeV 7.2 MeV
  • Total energy released is about 240 Mev
  • This is very large compared to the amount of
    energy released in chemical processes

7
In the first atomic bomb, the energy released was
equivalent to about 30 kilotons of TNT, where a
ton of TNT releases an energy of 4.0 109 J. The
amount of mass converted into energy in this
event is nearest to (a) 1 ?g, (b) 1 mg, (c)
1 g, (d) 1 kg, (e) 20 kilotons
QUICK Problem
(c). The total energy released was E (30 103
ton)(4.0 109 J/ton) 1.2 1014 J. The mass
equivalent of this quantity of energy is
8
Chain Reaction
  • Neutrons are emitted when 235U undergoes fission
  • These neutrons are then available to trigger
    fission in other nuclei
  • This process is called a chain reaction
  • If uncontrolled, a violent explosion can occur
  • The principle behind the nuclear bomb, where 1 g
    of U can release energy equal to about 20000 tons
    of TNT

9
Nuclear Reactor
  • A nuclear reactor is a system designed to
    maintain a self-sustained chain reaction
  • The reproduction constant, K, is defined as the
    average number of neutrons from each fission
    event that will cause another fission event
  • The maximum value of K from uranium fission is
    2.5
  • In practice, K is less than this
  • A self-sustained reaction has K 1

10
Basic Reactor Design
  • Fuel elements consist of enriched uranium
  • The moderator material helps to slow down the
    neutrons
  • The control rods absorb neutrons
  • When K 1, the reactor is said to be critical
  • The chain reaction is self-sustaining
  • When K lt 1, the reactor is said to be subcritical
  • The reaction dies out
  • When K gt 1, the reactor is said to be
    supercritical
  • A run-away chain reaction occurs

11
  • Elementary Particles

12
1. The Big Question of Particle Physics
How did we get from here to here?
And what does it have to do with heavy
quarks?
13
Time
Seems like
14
  • Just after the Big Bang
  • symmetric Universe
  • equal number of particles and antiparticles
  • Now
  • asymmetric Universe
  • planets, stars, galaxies, Wayne State,

Note macroscopic laws of Nature do not
distinguish matter and antimatter
15
A 10,000,000.00 Swedish Kronor questionWhere
did all the antimatter go?
  • The Onion paradigm
  • identify degrees of freedom
  • see if the problem has a solution
  • if not, dig deeper

16
What are the right degrees of freedom?
  • Fire
  • Water
  • Earth
  • Air
  • that is, according
  • to the Greeks!

17
What would be the modern picture?
Imagine that we have a very powerful microscope
18
Modern understanding the onion picture
Atom
Lets see whats inside!
19
Modern understanding the onion picture
Nucleus
Lets see whats inside!
20
Modern understanding the onion picture
Protons and neutrons
Lets see whats inside!
21
Modern understanding the onion picture
Collective name for particles containing 3 quarks
Mesons and baryons
Collective name for particles containing quark
and antiquark
Lets see whats inside!
22
Modern understanding the onion picture
Collective name for particles containing 3 quarks
(such as proton and neutron)
Mesons and baryons
Collective name for particles containing quark
and antiquark
Lets see whats inside!
Note apparent excess of matter over antimatter
can be traced to excess of the number of baryons
over antibaryons. Thus our Big Problem is called
Problem of Baryon Asymmetry of the Universe.
23
Modern understanding the onion picture
Quarks and gluons
Lets see whats inside!
24
Modern understanding the onion picture
?
so the answer depends on the energy scale!
25
same thing about the interactions
26
Unification of forces
27
The Standard Model of particle physics
28
The Standard Model of Elementary Particle Physics
  • Periodic table of matter
  • Interactions electromagnetic, weak, strong,
    (gravity)
  • Contains 26 parameters needs experimental
    input

Higgs particle
29
Conditions for baryon asymmetry
Matter-antimatter imbalance in the Universe
A.D. Sakharov
  • Baryon (and lepton) number - violating processes
  • to generate asymmetry
  • Universe that evolves out of thermal equilibrium
  • to keep asymmetry from being
    washed out
  • Matter interactions differ from antimatter
    interactions (Microscopic CP-violation)
  • to keep asymmetry from being
    compensated in the anti-world

30
Can Standard Model explain baryon asymmetry?
  • does it have the right stuff?
  • what are the conditions for the baryon
    asymmetry?
  • does it have enough of the right stuff?

31
Experimental methods
video
32
Experimental methods
33
Experimental Facilities I
Cornell University
SLAC
34
Experimental Facilities II
KEK (Japan)
Fermilab (Batavia, IL)
35
What do physics PhDs do?
  • Science route
  • Research in physics (national lab, research
    university)
  • Teaching and research (college)
  • Industry route
  • Computing/engineering jobs in companies
  • Finance industry (problem solving)
  • Scientific Publishing route

36
A couple of review problems and notes to remember
37
Remember
  • Electricity
  • Electric field and electric potential are
    different things
  • Moreover, field is a vector while the potential
    is a scalar
  • Remember the difference between parallel and
    series connections
  • Remember that formulas for capacitors and
    resistors are reversed
  • Magnetism
  • Use right hand rule properly
  • Special relativity
  • If the problem involves speeds close to the speed
    of light, use relativistic formulas for momentum,
    energy, addition of velocities
  • In particular, KEmv2/2 is a NONRELATIVISTIC
    expression for KE
  • Atomic and nuclear physics
  • In a way of handling, nuclear reactions are very
    similar to chemical reactions

38
Example Proton moving in uniform magnetic field
  • A proton is moving in a circular orbit of radius
    14 cm in a uniform magnetic field of magnitude
    0.35 T, directed perpendicular to the velocity of
    the proton. Find the orbital speed of the proton.

Given r 0.14 m B 0.35 T m 1.67x10-27
kg q 1.6 x 10-19 C
Recall that the protons radius would be
Thus
Find v ?
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