Topics will be announced when offered.

Critical examination of the history of comparative literature, its primary sources and the debates that shaped the field. Analysis of issues such as national allegory, exile, world literature, untranslatability and postcolonial approaches through careful study of the important texts in the field.

Study of ecocriticism in a comparative context. Critical analysis of literary texts that examine the relationship between literature, culture and the environment. Emphasis on ecocritical theories including social ecology, postcolonial ecocriticism, new materialism, ecofeminism, posthumanism, critical animal studies, and ecopoetics. Discussion of environmental issues in light of supplementary materials such as documentary, scientific report, environmental artwork, and political article.

Topics will be announced when offered.

Electrical properties of materials, band theory of solids, electrical conductivity, metals, semiconductors, and dielectrics; magnetic phenomena, ferromagnetism and diamagnetism, superconductors; optical properties of materials, refractive index, dispersion, absorption and emission of light, nonlinear optical properties, Mechanical Properties of solids, Deformation and strengthening mechanisms of materials.

An examination of the laws of thermodynamics, application of thermodynamics to the properties of gases, liquids and solids, solutions, phase and chemical equilibria. Kinetic theory of gases, introduction to statistical thermodynamics. The rates of chemical reactions, rate laws, molecular motion in gases, and liquids, diffusion. Molecular interactions.

Interaction forces in interfacial systems; fluid interfaces; colloids; amphiphilic systems; interfaces in polymeric systems & polymer composites; liquid coating processes.

A series of lectures given by faculty or outside speakers. Participating students must also make presentations during the semester.

Linear algebra and matrix theory; mathematics of finance; counting and the fundamentals of probability theory; game theory.

Linear algebra and matrix theory; mathematics of finance; counting and the fundamentals of probability theory; game theory.

Linear algebra and matrix theory; mathematics of finance; counting and the fundamentals of probability theory; game theory.

Linear algebra and matrix theory; mathematics of finance; counting and the fundamentals of probability theory; game theory.

Limit of a function; Continuous functions and their properties; Derivative andapplications; Extreme values; Indefinite integral; Riemann integral and fundamental theorem of calculus; Logarithmic and exponential functions; L?Hospital?s rule; Sequence and series of numbers; Power series and their properties;

Limit of a function; Continuous functions and their properties; Derivative andapplications; Extreme values; Indefinite integral; Riemann integral and fundamental theorem of calculus; Logarithmic and exponential functions; L?Hospital?s rule; Sequence and series of numbers; Power series and their properties;

Limit of a function; Continuous functions and their properties; Derivative andapplications; Extreme values; Indefinite integral; Riemann integral and fundamental theorem of calculus; Logarithmic and exponential functions; L?Hospital?s rule; Sequence and series of numbers; Power series and their properties;

Limit of a function; Continuous functions and their properties; Derivative andapplications; Extreme values; Indefinite integral; Riemann integral and fundamental theorem of calculus; Logarithmic and exponential functions; L?Hospital?s rule; Sequence and series of numbers; Power series and their properties;

Counting problems; combinatorial methods; integers, divisibility and primes; graphs and trees; combinatorics in geometry; introduction to complexity and cryptography.

Limits and continuity; derivative and properties of differentiable functions; mean value theorems, Taylor's formula, extreme values; indefinite integral and integral rules; Riemann integral and fundamental theorem of calculus; L'Hospital's rule; improper integrals.

Limits and continuity; derivative and properties of differentiable functions; mean value theorems, Taylor's formula, extreme values; indefinite integral and integral rules; Riemann integral and fundamental theorem of calculus; L'Hospital's rule; improper integrals.

Limits and continuity; derivative and properties of differentiable functions; mean value theorems, Taylor's formula, extreme values; indefinite integral and integral rules; Riemann integral and fundamental theorem of calculus; L'Hospital's rule; improper integrals.

Limits and continuity; derivative and properties of differentiable functions; mean value theorems, Taylor's formula, extreme values; indefinite integral and integral rules; Riemann integral and fundamental theorem of calculus; L'Hospital's rule; improper integrals.

Vectors; matrices and systems of linear equations; vector spaces; linear maps; orthogonality; algebra of complex numbers; eigenvalue problems.

Vectors; matrices and systems of linear equations; vector spaces; linear maps; orthogonality; algebra of complex numbers; eigenvalue problems.