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Personal Style
Apparel
Skin
Scene
Measurements
Length
20.75 m
Wingspan
16.58 m
Weight
8825.8 kg
Genetics
White
Basic
Basic
White
Basic
Basic
White
Underbelly
Underbelly
Hatchday
Breed
Eye Type
Level 4 Imperial
EXP: 2297 / 4027
STR
6
AGI
14
DEF
6
QCK
5
INT
21
VIT
8
MND
7
Biography
COURSE CATOLOG
Please note: Not all classes are offered at a given time. Please contact the listed professor for details about class availability, prerequisites, and/or a more detailed description.
Apprenticeships are also available. Preference is given to current and past CHRC students.
Disclaimer: This course catalog is heavily plagiarized. XP
Please note: Not all classes are offered at a given time. Please contact the listed professor for details about class availability, prerequisites, and/or a more detailed description.
Apprenticeships are also available. Preference is given to current and past CHRC students.
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ASTR 2050 | Introductory Astronomy & Astrophysics Astronomy for students with a background of college mathematics and physics. Topics include: astrophysical concepts, solar system basics, stellar astronomy and the interstellar medium, the Milky Way system, galaxies, quasars, and cosmology. Professor: Morag ASTR 4220 | Astrophysics A survey course in modern astrophysics with an emphasis on stellar astrophysics and interstellar matter; topics include star formation, the structure and observable properties of normal and degenerate stars; and the composition, dynamics, and stability of the interstellar medium. Professor: Ixchel ASTR 4960 | Cosmology Professor: Noor ASTR 6250 | Interstellar Medium Thermal structure and dynamics of the interstellar medium. Topics include diffuse nebulae, composition of interstellar dust and relation to extinction and polarization, molecules and interstellar chemistry, physics of star-forming regions. Professor: Ixchel CSCI 1100 | Introduction to Computer Programming This course is offered in Serthis, an approachable language with relatively low syntax complexity, which allows students to concentrate on the fundamentals without becoming sidetracked by language specifics. It also affords students a tool for creating useful personal applications or prototypes in the future. Professor: Wiztix CSCI 1200 | Data Structures Programming concepts: functions, parameter passing, pointers, arrays, strings, structs, classes, templates. Mathematical tools: sets, functions, and relations, order notation, complexity of algorithms, proof by induction. Data structures and their representations: data abstraction and internal representation, sequences, trees, binary search trees, associative structures. Algorithms: searching and sorting, generic algorithms, iterative and recursive algorithms. Methods of testing correctness and measuring performance. Professor: Io CSCI 2200 | Foundations of Computer Science This course introduces important mathematical and theoretical tools for computer science, including topics from set theory, combinatorics, and probability theory, and then proceeds to automata theory, the Turing Machine model of computation, and notions of computational complexity. The course will emphasize formal reasoning and proof techniques. Professor: Io ERTH 2100 | Introduction to Geophysics An introduction to various aspects of the study of the physics of Sornieth. Stress and strain, deformation, isostasy, seismic waves, earthquakes, earth structure, resource exploration, earth dynamics, plate tectonics, mountain building, gravity and geodesy, magnetic field, and heat flow. Included are weekly labs and occasional field exercises. Professor: Greer MAGI 1100 | Introduction to Magic An broad overview of topics in magic. Taught from an Arcane perspective. Professor: Caern MAGI 2010 | Potions Methods of ingredient harvesting and preparation; proper brewing, use, storage and handling of potions. The second half of each class is an interactive lab. Safety goggles, gloves, and a cauldron and lab coat are required in order to participate. Professor: Asterion MATH 2010 | Multivariable Calculus & Matrix Algebra Directional derivatives, maxima and minima, double integrals, line integrals, div and curl, and Green’s Theorem; matrix algebra and systems of linear equations, vectors and linear transformations in R^n, eigenvectors and eigenvalues, applications in engineering and science. Professor: Aryabhata MATH 2400 | Introduction to Differential Equations First-order differential equations, second-order linear equations, eigenvalues and eigenvectors of matrices, systems of first-order equations, stability and qualitative properties of nonlinear autonomous systems in the plane, Fourier series, separation of variables for partial differential equations. Professor: Aryabhata MATH 4040 | Introduction to Topology Topics include general topological spaces, connectedness, compactness, continuity, and product spaces. Additional topics may be chosen from identification spaces, homotopy, the fundamental group, covering maps, lifts, classification of surfaces, Baire category, dimension, and the Jordan curve theorem. Professors: Aryabhata & Vesta MATH 4100 | Linear Algebra The theory underlying vector spaces, algebra of subspaces, bases; linear transformations, dual spaces; eigenvectors, eigenvalues, minimal polynomials, canonical forms of linear transformations; inner products, adjoints, orthogonal projections, and complements. Professor: Aryabhata MATH 4600 | Advanced Calculus A course emphasizing advanced concepts and methods from calculus. Topics include: multivariable integral theorems (Green’s, divergence, Stokes’, Reynolds transport), extrema of multivariable functions (including Taylor’s theorem and Lagrange multipliers), the calculus of variations (Euler–Lagrange equations, constraints, principle of least action), and Cartesian tensors (calculus, invariants, representations). Professor: Aryabhata MATH 6600 | Perturbation Methods A course emphasizing advanced concepts and methods from calculus. Topics include: multivariable integral theorems (Green’s, divergence, Stokes’, Reynolds transport), extrema of multivariable functions (including Taylor’s theorem and Lagrange multipliers), the calculus of variations (Euler–Lagrange equations, constraints, principle of least action), and Cartesian tensors (calculus, invariants, representations). Professor: Vesta PHIL 1110 | Introduction to Philosophy An introduction to the major areas of philosophy (ethics, theory of knowledge, philosophy of religion, etc.) and to some of the main problems treated within these fields. Selections from contemporary as well as classical authors are studied and discussed. Students are encouraged to develop a disciplined approach to intellectual problems. Professor: Akatriel PHIL 2140 | Introduction to Logic Introduction to first-order logic as a tool to be used in engineering, computer science, philosophy, etc., and as procedural knowledge helpful in puzzle-solving environments. Professor: Akatriel |
PHIL 4130 | Philosophy of Science How does science stimulate philosophical thinking and how has philosophy influenced science? This broad range of interaction is studied with special attention given to the concepts of theory, observation, and scientific method. Special attention is given to issues basic to psychology, in particular, reductionism, behaviorism, functionalism, and cognitivism. Professor: Akatriel PHIL 4140 | Intermediate Logic This course is a continuation of PHIL 2140, covering basic metatheory of logic (including formal syntax and semantics, model theory, and soundness and completeness of proof systems), applications of logic (including automated theorem proving, deductive problem solving, and the axiomatization of various branches of mathematics), and alternative systems of logic (including sequent systems, diagrammatic logic, and modal logic). Professor: Akatriel PHYS 1100 | Physics I Introductory physics. Newton’s laws are introduced using differential calculus, with solutions based on integral calculus. Material on fluids, thermodynamics, and special relativity is included. Laboratory exercises are carried out emphasizing measurement uncertainty and clear, concise reporting. Professor: Wiztix PHYS 1200 | Physics II Introductory physics. Electricity and magnetism is discussed making use of multivariable differentiation and integration. AC and DC circuits. Electromagnetic waves, optics, and selected topics in modern physics. Laboratory exercises are carried out emphasizing measurement uncertainty and clear, concise reporting. Professor: Wiztix PHYS 2200 | Quantum Physics Introduction to the formalism of Special Relativity, Schrodinger wave mechanics, and spin-1/2 particles. Solutions to Schrodinger’s Equation in one, two, and three dimensions. One-electron atoms and quantum mechanical magnetic dipole moments. Applications of special relativity and quantum theory to topics in modern physics. Atomic and molecular physics. Quantum statistics, blackbody radiation, and lasers. Crystalline solids. Superconductivity. Nuclear and particle physics. Professor: Vesta PHYS 2620 | Optics A survey of optics and optical phenomena and their applications. A modern laboratory is part of the course. Topics include geometrical optics and instruments, wave and Fourier optics, and polarization of light. Professor: Ixchel PHYS 4100 | Introductory Quantum Mechanics Quantum mechanics beyond Schrodinger wave mechanics. The postulates of quantum mechanics. Second quantization, Dirac notation, Hilbert spaces, perturbation theory, and applications to simple systems. Professor: Vesta PHYS 4210 | Electromagnetic Theory Field theory of electricity and magnetism with emphasis on solving boundary value problems. Dielectric and magnetic materials. Maxwell’s equations and wave propagation with applications to optics. Relativistic electrodynamics. Professor: Llyr PHYS 4240 | General Relativity Introduction to the physics of gravitation and spacetime. Special relativity, tensor calculus, and relativistic electrodynamics. General relativity with selected applications of Einstein’s field equations (gravitational time dilation; gravitational lensing; frame dragging; gravitational radiation). The physics of nonrotating and rotating black holes. Relativistic models for the large-scale structure of the Universe. Observational constraints on the cosmological parameters. Big Bang nucleosynthesis, the Cosmic Background Radiation. A culminating experience project is required. Professor: Noor PHYS 4330 | Theoretical Mechanics Particle and rigid body dynamics using Newtonian, Lagrangian, and Hamiltonian methods. Motion of particle systems. Central force motion. Rotating coordinate systems. Rigid body motion using the inertia tensor and Euler angles. Coupled systems and normal coordinates. Introduction to continuum mechanics and the mechanics of deformable media. Introduction to Hamiltonian Mechanics, including proof and applications of Liouville’s Theorem. Formalism of Special Relativity. Introduction to nonlinear dynamics and chaotic behavior. Professor: Llyr PHYS 4420 | Thermodynamics & Statistical Mechanics The principles and physical applications of classical thermodynamics are developed. Basic concepts in classical and quantum statistical mechanics are introduced and their relations to thermodynamics are developed. Professor: Llyr PHYS 4620 | Elementary Particle Physics Survey of the elementary particles and their interactions. Historical introduction and discussion of experimental apparatus and particle accelerators. Relativistic kinematics and incorporation into quantum field theory, including Feynman diagrams. Bound states and the quark model. Symmetries and their manifestation. Neutrino oscillations and gauge theories. Quantum electrodynamics, the electroweak interaction, quantum chromodynamics, and prospects for grand unification. A culminating experience project is required. Professor: Vesta PHYS 4810 | Computational Physics Computational physics studies the implementation of numerical algorithms to solve problems of physics which do not have analytical solutions. Upon completion of this course, students will be able to solve physics problems from a variety of fields under realistic conditions, using modern architectures such as graphical processing units and supercomputers. This course makes extensive use of computers but remains a physics course where students enrich their understanding of physical phenomena. A culminating experience project is required. Professor: Aryabhata PHYS 6410 | Electrodynamics Electrostatics and magnetostatics. Relativistic kinematics. Relativistic dynamics. Relativistic theory of classical fields. Electromagnetic waves. Linear and nonlinear materials. EM waves in linear, dispersive media. EM waves in nonlinear materials. Diffraction. Radiation by relativistic particles. Professor: Llyr PHYS 6510 | Quantum Mechanics I Classical mechanics: from Lagrangian to Hamiltonian, single particle formalism, small oscillations, normal modes, Hamilton-Jacobi theory, Hamilton’s equation, review of wave mechanics: Schroedinger equation, barrier tunneling, quantum wells, mathematical foundation of quantum mechanics: ket space, representations, observables, eigenstates and diagonization, quantum postulates, application of quantum postulates to two-level systems, harmonic oscillators, creation and annihilation operators. Quantization of angular momentum, spherical harmonics, rotation operators, Landau levels, central force: hydrogen atom. Path integral formalism for quantum theory. Professor: Vesta PHYS 6520 | Quantum Mechanics II Intrinsic spins, Pauli matrices, spinors. Addition of angular momenta, Clebsch-Gordon coefficients, Wigner-Eckart Theorems, applications. Approximate treatments: variation methods, overlap integrals, Block wavelength. WKB methods. Stationary perturbation, degeneracy. Fine structure and hyperfine structure in atoms. Approximations for time dependent problems: Fermi-Golden rules. Classical fields: Lagrangian density, variational principle, field equations, normal modes. Field quantization: quantization of continuous systems, EM radiation, photons, EM-atom coupling, spontaneous emission. Relativistic single particle: Dirac equation, free space solution, central force solution. Professor: Vesta PHYS 6530 | Quantum Mechanics III Relativistic wave equations. Commutation relations and the quantization of free fields. Spin and statistics of Bose and Fermi fields. Interacting fields and commutation relations. Interaction representation and S-matrix perturbation theory. Renormalization theory and applications in quantum electrodynamics. Many-body description of condensed matter systems. Functional integral formulation and methods for quantum field theory and many-body physics. Professor: Vesta |
Disclaimer: This course catalog is heavily plagiarized. XP
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