65 courses in the 1967–68 Undergraduate Calendar, read from the scanned original. The text comes from OCR, so check the scanned page before relying on a detail.
Notes
Faculty listed in 1967–68
J. A. Cowan, B.Sc. (Manitoba), M.A., Ph.D. (Toronto) Professor and Chairman of the Department
R. A. Aziz, B.A., M.A., Ph.D. (Toronto) - - - Professor F. W. Boswell, B.A., M.A., Ph.D. (Toronto) = - - - Professor D. J. Henderson, B.A. (U.B.C.), Ph.D. (Utah), F. Inst. P. - Professor G. E. Reesor, B.A., M.A. (McMaster), Ph.D. (Toronto) - Professor A. Anderson, M.A., D.Phil. (Oxford) - - Associate Professor G. A. Bakos, B.A. (Trnava), M.A. (Bratislava), M.A., Ph.D.
(Toronto) - - Associate Professor D. E. Brodie, B.Sc., M.Sc., PhD. (McMaster) - _ Associate Professor I. R. Dagg, B.Sc. (Manitoba), M.S. (Penn. State), Ph.D.
(Toronto) - - - - Associate Professor
Faculty listed in 1967–68
P. C. Eastman, B.Sc., M.Sc (McMaster), PhD. (U.B.C.)
Associate Professor H. K. Ellenton, B.Sc. (Western), M.A. (Toronto) - Associate Professor J. Grindlay, B.Sc. (Glasgow), Ph.D. (Oxon) - Associate Professor N. R. Isenor, B.Sc. (Acadia), M.Sc., Ph.D. (McMaster) - Associate Professor J. D. Leslie, B.A.Sc. (Toronto), M.S., Ph.D. (Illinois) - Associate Professor C. C. Lim, B.A. (DePauw), M.A. (Nebraska), Ph.D. (Toronto)
Associate Professor R. A. Moore, M.Sc. (McMaster), Ph.D. (Alberta) = - Associate Professor J. L. Ord, B.A.Sc. (Toronto), M.S., Ph.D. (Illinois) - Associate Professor M. G. Rochester, B.A., M.A. (Toronto), Ph.D. (Utah) - Associate Professor S. F. Wang, B.E. (Port Arthur, China), D.Sc. (Nagoya) - Associate Professor S. H. Chen, B.Sc. (Taiwan), M.S. (Michigan), Ph.D. (McMaster )
Assistant Professor J. M. Corbett, B.A.Sc. (Toronto), M.Sc., Ph.D. (Waterloo) Assistant Professor
S. G. Davison, B.Sc., M.Sc., Ph.D. (Manchester) - Assistant Professor A. Dixon, B.Sc. (Mt. Allison), M.Sc. (Dalhousie), Ph.D.
(McMaster) - - - - - Assistant Professor D. Hemming, B.Sc., Ph.D. (Bristol) - - - Assistant Professor H. M. Morrison, B.Sc., Ph.D. (Edinburgh) - - Assistant Professor H. J. T. Smith, B.S., Ph.D. (London) - - Assistant Professor B. H. Torrie, B.A.Sc. (Toronto), Ph.D. (McMaster) - Assistant Professor K. A. Woolner, B.Sc. (London) - - - - Assistant Professor
Undergraduate Course Descriptions
Details of the undergraduate programmes offered by the Faculty of Science are to be found on page 99.
The fundamental particles of matter, assemblies of particles, nuclei and atoms, the wave-particle experiments, introductory quantum mechanics and atomic structure.
The atom and its nucleus, radioactive decay, nuclear masses and nuclear stability, nuclear spin and moments, structure of nuclei, gramma radiation processes, alpha decay, beta decay, nuclear reactions, fission, interaction and radiation with matter, counters, particle accelerators and reactors.
Moving frames of reference and the special theory of relativity. Relativistic particle dynamics. Rotating co-ordinate systems. Dynamics of a freely rotating rigid body. Generalized co-ordinates. Lagrange’s equations. Variational principles in mechanics. Hamiltonian formulation of mechanics. Transformation theory.
Review of essential classical and quantum mechanics, microcanonical, canonical and grand canonical ensembles; quantum statistical mechanics, theory of the density matrix; applications.
Origins of quantum theory. Waves and particles. Wave functions and wave packets. Schroedinger’s equation. Onedimensional motion in regions of varying potential. Fourier analyses, eigenvalues and expectation values. Axiomatic foundations of quantum mechanics. Operators, Angular momentum. Central force systems; the hydrogen atom. 3 lectures, one term.
Vectors, rectilinear motion, plane motion, dynamics of particles, work and energy, linear momentum, rotational motion, statics, angular momentum, harmonic motion, gravitation, wave motion, sound waves, temperature, heat, first and second laws of thermodynamics, kinetic theory of gases.
Electrostatics, magnetic fields, electromagnetic induction, alternating current theory, the development of Maxwell’s equations. 2 lectures (3 hours laboratory on alternate weeks for students not taking Physics 233.)
The scope of quantum physics, and the magnitudes involved. Energy levels. Photons, waves and particles. Quantum effects in measurements. Elementary applications of wave mechanics.
Reflection and refraction at plane and curved surfaces; thin and thick lenses, optical instruments. The wave nature of light, interference, diffraction, slits and gratings, resolution. Polarization, optical activity, photometry. 3 lectures, first term. (3 hours laboratory alternate weeks for students not taking Physics 233).
A survey course in astronomy. Aspects of the sky; motions of the earth; the earth and the moon; the solar system; gravitational astronomy; the sun; the stars; stellar motions; comets; meteors; meteorites; interstellar matter; the structure of the galaxy; exterior systems; cosmogony; radio astronomy.
Electronic structure of atoms and atomic bonding, crystal structure and space lattices, symmetry, crystal geometry, stereographic projections, theory of X-ray diffraction, X-ray methods, crystal formation, crystal defects, physical properties of crystals.
3 lectures, second term. (3 hours laboratory alternate weeks for students not taking Physics 233).
Foundations of Newtonian mechanics. Dynamics of a particle; harmonic oscillator; central force motion; conservative force; potential energy. Dynamics of a system of particles; conservation laws; trans-
lation and fixed-axis rotation of a rigid body. Moving frames of reference. Lagrange’s equations. 3 lectures.
An integrated survey of tube and transistor circuitry. Basic A.C. circuit theory, power supplies, amplifiers, equivalent circuits, oscillators, feedback, and a variety of special purpose circuits. Emphasis on the point of view of the user rather than the designer.
2 lectures, (3 hours laboratory, alternate weeks, for students not taking Physics 333).
The nuclear atom. The Bohr and Schrédinger models, Nuclear structure. Nuclear decay and reactions. Nuclear processes in nature. Elementary particles. Particle acceleration and detection.
Thermodynamic systems, equations of state, the laws of thermodynamics, with applications. Change of phase. Kinetic theory of an ideal gas, distributions of molecular velocities, transport phenomena. Maxwell-Boltzmann statistics, quantum statistics, fluctuations.
(Same as Earth Sciences 338). Selected introductory topics on the physics of the Earth. Seismology and the Earth’s interior. Thermal history of the Earth. Gravity and isostasy. Origin of continents and oceans. Terrestrial magnetism. Meterology. Oceanography.
Fundamentals of modern physics; special theory of relativity, quantization of electromagnetic radiation, wave properties of particles, the hydrogen atom, atomic and X-ray spectra, nuclear structure, nuclear reactions, molecular and solid state physics.
Rotation of a rigid body; the ineria tensor; Hamiiton’s principle; Hamilton's equations. Classical theory of small vibrations. Dynamics of deformable matter; elasticity; hydrodynamics.
Review of vacuum tube electronics. Statistics of electrons in semiconductors, transport properties, minority carrier injection, theory of pn junctions, transistors, tunnel diodes, field effect devices. pplications.
4334 Advanced Laboratory Selected exneriments
Advanced Laboratory. experiments in atom
physics, solid state physics, thermodynamics, Electrical and electronic measure-- ments, vacuum techniques. 6 hours laboratory, first term.
4338. Advanced Laboratory. A short Research Problem. 6 hours laboratory, second term.
Applications of wave mechanics; the harmonic oscillator, the hydrogen atom. Angular momentum. Scattering. Perturbation theory, transitions, The multi-electron atom.
Selected subjects for advanced study by theoretically inclined students; topics in relativistic, quantum, and statistical physics.
4
of the Earth and iis gravitationa eid , temperature and thermai history of the Earth, internal magnetic field of the Earth and its electrical properties at depth, the rotation of the Earth and its geophysical effects.
A generalized treatment of the basic laws of electricity and magnetism; mathematical techniques for the problems of elec-
trostatics; solutions of Maxwell’s equation in free space and the study of plane waves; theory of waveguides and introduction to radiation. 2 lectures.
A survey with emphasis on the physical properties and behaviour of metals and alloys. Flastic and plastic deformation of crystals. Solidification, structure of alloys, free energy of alloy systems, equilibrium diagrams, diffusion, solid state phasc transformations.
Spherical astronomy and celestrial mechanics. 2 lectures.
Graduate and Research Programmes
See page 132 for general information.
There are at present several major areas of study in the Department in which graduate students may specialize. These include.
Low temperature physics: experimental studies of condensed inert gases, liquid helium, superconductivity, energy gap and Fermi surface determinations. Physics of lattice defects: layer structures, properties of vacancies and impurities.
Thin film physics: epitaxial, anodic oxide. and semi-conducting films - active thin film devices.
Laser Research: ruby laser research, solid state injection lasers.
Microwave research: dielectric constant measurements, field induced adsorptions, microwave spectrometry.
Theoretical Physics: geophysics. theory of liquids, theoretical solid state physics
Principles of wave mechanics. Schroedinger’s equation. One dimensional and spherically symmetric problems. Matrix mechanics. Angular momentum. Time independent and time dependent approximation methods.
Semi-classical treatment of radiation. Identical particles and spin. Atoms and molecules. Scattering. Dirac equation. Quantization of the electromagentic field. Low order radiation processes.
Introduction to group theory; groups, representations of groups, character tables. Group theory and quantum mechanics, the permutation and rotation groups. Applications of the theory to atomic spectra, the theory of angular momentum, molecular symmetry and solid state physics.
Dirac theory; the single particle description of relativistic quantum mechanics; bound state and scattering problems—., the need for a many-particle (field) approach. Classical relativistic field theory, Feynman-Schwinger quantization of this theory. The radiation field, the electron field. Interaction of these fields. The S-matrix; Compton scattering, Coulomb scattering. The magnetic moment of the electron, the Lamb shift. Renormalization.
The electrostatic and the magnetic field; energy, force and momentum relations in the electromagnetic field; Maxwell’s equations, solutions of the wave equation; radiation.
Electrons in electrostatic fields, the electrostatic lens, the magnetic lens, aberrations, the electron microscope, theory of image contrast, Fresnel diffraction and image contour phenomena, electron diffraction and dark-field microscopy, experimental methods in electron microscopy.
General theory of the diffraction of waves by crystals, experimental technique of electron diffraction, kinematic theory and interpretation of electron diffraction, patterns, refraction of electron waves, atomic scattering, dynamical theory, electron interference effects in electron microscope images.
Review of essential classical and quantum mechanics; microcanonical, canonical and grand canonical ensembles; quantum statistical mechanics, theory of the density matrix; fluctuations, noise, irreversible thermodynamics; transport theory; application to gases, liquids, solids.
Production and measurement of very low temperatures. Low temperature materials and techniques. Thermal, magnetic and electrical properties of matter at very low temperatures. Superconductivity. Liquid Hellium.
An introductory undergraduate course in classical solid state physics, or equivalent, is assumed. The free electron model in metals, band theory of solids, application of Brillouin zone theory, semiconductors, optical properties of solids and devices of current interest are some of the topics which are covered.
Perfect and imperfect crystals, general properties and origins of point defects and dislocations, stacking faults, interactions of imperfections, influence of lattice imperfections on physical properties and their role in deformation of crystals and phase transformations, experimental detection and observation of imperfections.
Electron processes in crystals, photoconductive processes. Electrode effects, imperfection and energy band transitions, scattering. traps and trapping effects. Recombination kinetics, luminescence. Experimental methods and analysis.
Theoretical and. experimental techniques for determination of the band structure of metals and semiconductors; electrical and thermal conduction processes and electron-lattice interactions.
Reflection and refraction of ‘electromagnetic waves at dielectric and conducting interfaces. Dispersion, ‘absorption processes, photo effects, magneto-optical effects, emission of radiation.
Introduction to the theory of magnetic phenomena in metals and non-metals. Relevant experimental work will also be discussed. oo 3 hours per week, one term.
Selected topics of interest to biologists, biochemists and biophysicists will be presented at the advanced level with the aim of evaluating recent work and development in each area. Each will be developed from basic concepts and interrelationships emphasized. Topics will include: the structure of proteins and their properties in solution, transport through biological membranes, cell morphology and physiology, structure and function of selected organells, biosynthesis of macromolecules, and the chemistry of enzyme action. This graduate course is to be presented by members of the Biology, Chemistry, and Physics Departments and is intended to cover those areas common to these disciplines (identical to Biology 667 and Chemistry 667).
Tensor analysis: covariant and contravariant tensors, covariant differentation. Riemmanian space, geodesics. Ricci tensor, Christoffel symbols. General relativity: gravitation and special relativity, equivalence principle, field equations of general relativity, Schwarzchild metric, observational evidence for the general theory. Cosmology: Newtonian, Einstein and de Sitter universes, the expanding universe, cosmological principle and steady-state universe, observational clues.
Introduction to statistical theory and distribuion laws. Statistical description of the galactic system. Stellar motions in the vicinity of the sun. Space distribution of stars. Galactic rotation.