Courses

• GRS LJ 951: Ds Japanese
  
• GRS LL 699: Teaching College Languages I
  The goals, contents, and methods of instruction in languages. General teaching-learning issues. Required of all teaching fellows.
• GRS LP 951: Directed Study: Portuguese
  Hours arranged. Consent of instructor and department.
• GRS LP 952: Directed Study: Portuguese
  Hours arranged. Consent of instructor and department.
• GRS LS 621: Reading Spanish for Graduate Students
  Designed to prepare graduate students for the Spanish reading exam. Develops a knowledge of the fundamentals of Spanish grammar. Practice in translating passages. No previous knowledge of Spanish required.
• GRS LS 850: Seminar: Topics in Hispanic Literature
  Two topics are offered Fall 2013. Students may take one or both for credit. Section A1: Fortunata y Jacinta ante la critica. Benito Pérez Galdós's 1886/7 novel, Fortunata y Jacinta, one of the masterpieces of the European novel, has proven to be a laboratory for contemporary critical perspectives. Class commentary on the text and representative critical studies of the work. Section B1: El Barroco de Indias.A much discussed seventeenth-century literary and artistic historical moment is studied mainly as a Spanish-American cultural expression that responds to a nascent "criollo" ideology in its conflictive dialogue with the Spanish Peninsular Baroque.
• GRS LS 951: Directed Study in Hispanic Language and Literatures
  Hours arranged.
• GRS LS 952: Directed Study in Hispanic Language and Literatures
  Hours arranged.
• GRS LX 699: Teachng Coll Lx
  
• GRS LX 951: Directed Study: Linguistics
  Directed study in linguistics. Hours arranged.
• GRS LX 952: Directed Study: Linguistics
  Directed study in linguistics. Hours arranged.
• GRS MA 648: Research Methods in Mathematics II
  Methods of mathematical reserach via prolonged, directed study of one selected mathematical topic, distinct from that chosen for GRS MA 647. Topics are usually chosen from geometry, number theory, or combinatorics, and may involve open problems. Written and oral research presentation.
• GRS MA 665: Introduction to Modeling and Data Analysis in Neuroscience
  An introduction to the basic techniques of quantifying neural data and developing mathematical models of neural activity. Major focus on computational methods using computer software and graphical methods for model analysis.
• GRS MA 666: Advanced Modeling and Data Analysis in Neuroscience
  Advanced techniques to characterize neural voltage data and analyze mathematical models of neural activity. Major focus on computational methods using computer software and graphical methods for model analysis.
• GRS MA 681: Accelerated Introduction to Statistical Methods for Quantitative Research
  Introduction to statistical methods relevant to research in the computational sciences. Core topics include probability theory, estimation theory, hypothesis testing, linear models, GLMs, and experimental design. Emphasis on developing a firm conceptual understanding of the statistical paradigm through data analyses.
• GRS MA 703: Statistical Analysis of Network Data
  Methods and models for the statistical analysis of network data, including network mapping and characterization, community detection, network sampling and measurement, and the modeling and inference of network and networked-indexed processes. Balance of theory and concepts, illustrated through various applications.
• GRS MA 711: Real Analysis
  Measure theory and integration on measure spaces, specialization to integration on locally compact spaces, and the Haar integral. Lp spaces, duality, and representation theorems. Introduction to Banach and Hilbert spaces, open mapping theorem, spectral theorem for Hermitian operators, and compact and Fredholm operators.
• GRS MA 713: Functions of a Complex Variable I
  The theory of analytic functions. Integral theorems, contour integration, conformal mapping, and analytic continuation.
• GRS MA 717: Functional Analysis I
  Theory of Banach and Hilbert spaces, and Hahn-Banach and separation theorems. Dual spaces. Banach contraction mapping theorem. Reflexivity and Krein-Milman theorem. Operator theory. Brouwer-Schauder fixed-point theorems. Applications to probability, dynamical systems, and applied mathematics.
• GRS MA 721: Differential Topology I
  Differential manifolds, tangent bundles, transversality, winding numbers, and vector bundles.

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