Introduction to Physical Systems Dr. E.J. Zita, The Evergreen State College, 30.Sept.02 Lab II Rm 2272, zita@evergreen.edu, 360-867-6853 - PowerPoint PPT Presentation

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Introduction to Physical Systems Dr. E.J. Zita, The Evergreen State College, 30.Sept.02 Lab II Rm 2272, zita@evergreen.edu, 360-867-6853

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... 4 fundamental forces Four laws of electromagnetism Electrostatics Charges make E fields and forces charges make scalar potential ... laws EM waves potentials Ch.1 ... – PowerPoint PPT presentation

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Title: Introduction to Physical Systems Dr. E.J. Zita, The Evergreen State College, 30.Sept.02 Lab II Rm 2272, zita@evergreen.edu, 360-867-6853


1
Introduction to Physical SystemsDr. E.J. Zita,
The Evergreen State College, 30.Sept.02Lab II Rm
2272, zita_at_evergreen.edu, 360-867-6853
Program syllabus, schedule, and details online at
http//academic.evergreen.edu/curricular/physys/06
07
Zita_at_evergreen.edu, 2272 Lab II TA Jada Maxwell
2
Introduction to ElectromagnetismDr. E.J. Zita,
The Evergreen State College, 16.Jan.2007
  • 4 realms of physics
  • 4 fundamental forces
  • 4 laws of EM
  • statics and dynamics
  • conservation laws
  • EM waves
  • potentials
  • Ch.1 Vector analysis
  • Ch.2 Electrostatics

3
4 realms of physics, 4 fundamental forces
4
Four laws of electromagnetism
5
Electrostatics
  • Charges make E fields and forces
  • charges make scalar potential differences dV
  • E can be found from V
  • Electric forces move charges
  • Electric fields store energy (capacitance)

6
Magnetostatics
  • Currents make B fields
  • currents make magnetic vector potential A
  • B can be found from A
  • Magnetic forces move charges and currents
  • Magnetic fields store energy (inductance)

7
Electrodynamics
  • Changing E(t) make B(x)
  • Changing B(t) make E(x)
  • Wave equations for E and B
  • Electromagnetic waves
  • Motors and generators
  • Dynamic Sun

8
Some advanced topics
  • Conservation laws
  • Radiation
  • waves in plasmas, magnetohydrodynamics
  • Potentials and Fields
  • Special relativity

9
Ch.1 Vector Analysis
Dot product A.B Ax Bx Ay By Az Bz A B
cos q Cross product AxB A B sin q
10
Examples of vector products
  • Dot product work done by variable force
  • Cross product
  • angular momentum
  • L r x mv

11
Differential operator del
  • Del differentiates each component of a vector.
  • Gradient of a scalar function slope in each
    direction
  • Divergence of vector dot product what flows
    out
  • Curl of vector cross product circulation

12
Practice 1.15 Calculate the divergence and
curl of v x2 x 3xz2 y - 2xz z
Ex If v E, then div E charge if v B,
then curl B current.
13
Separation vector differs from position vector
Position vector location of a point with
respect to the origin.
Separation vector from SOURCE (e.g. a charge at
position r) TO POINT of interest (e.g. the place
where you want to find the field, at r).
14
Ch.2 Electrostatics charges make electric
fields
  • Charges make E fields and forces
  • charges make scalar potential differences dV
  • E can be found from V
  • Electric forces move charges
  • Electric fields store energy (capacitance)

15
Gauss Law practice
What surface charge density does it take to make
Earths field of 100V/m? (RE6.4 x 106 m) 2.12
(p.75) Find (and sketch) the electric field E(r)
inside a uniformly charged sphere of charge
density r.
2.21 (p.82) Find the potential V(r) inside and
outside this sphere with total radius R and total
charge q. Use infinity as your reference point.
Compute the gradient of V in each region, and
check that it yields the correct field. Sketch
V(r).
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