181. GTRI | Electronic Systems Laboratory (ELSYS) An engineering lab specializing in the development of hardware, software, and conceptual solutions, and the analysis of complex systems. http://www.gtri.gatech.edu/elsys/

CONTACT US CAREERS VISITOR INFO SITE MAP SEARCH: About GTRI Newsroom Our Laboratories Areas of Expertise ... Short Courses and Other Training Sign up for GTRI quarterly email updates Electronic Systems Laboratory (ELSYS) Home Our Labs ELSYS Welcome to the Electronic Systems Laboratory (ELSYS) of the Georgia Tech Research Institute. Electronic defense is the heart of this laboratory's work. Research ranges from technology development and assessment through technology insertion and operational testing. Over the last 30 years, ELSYS researchers have established national reputations in areas such as monopulse countermeasures advanced radar warning receiver design survivability simulation models and analysis ECM technique development. In addition, we have made key contributions in standardized test processes and education. Research Areas Commercial Production Realization Countermeasures Technique Development Effectiveness Analysis Electronic Defense ... Technology Insertion Visit Our Divisions System Evaluation Division (SEV) Focusing on system performance, testing and integration System Engineering Division (SEN) Supporting fielded avionics equipment ELSYS Program Offices Air National Guard Electronic Warfare Techniques Analysis Short Courses and Other Training ELSYS researchers teach a wide range of continuing education courses serving the electronic warfare community.

182. 32: Several Complex Variables And Analytic Spaces Articles and links in the Mathematical Atlas series. http://www.math.niu.edu/~rusin/known-math/index/32-XX.html

Search Subject Index MathMap Tour ... Help! ABOUT: Introduction History Related areas Subfields POINTERS: Texts Software Web links Selected topics here 32: Several complex variables and analytic spaces Introduction Several complex variables is, naturally, the study of (differentiable) functions of more than one complex variable. The rigid constraints imposed by complex differentiability imply that, at least locally, these functions behave almost like polynomials. In particular, study of the related spaces tends to resemble algebraic geometry, except that tools of analysis are used in addition to algebraic constructs. Differential equations on these spaces and automorphisms of them provide useful connections with these other areas. History Applications and related fields For infinite-dimensional holomorphy, See also 46G20, 58B12 Subfields Holomorphic functions of several complex variables Local analytic geometry, see also 13-XX and 14-XX [General theory of] Analytic spaces Analytic continuation Holomorphic convexity Geometric convexity [new in 2000] Deformations of analytic structures Holomorphic mappings and correspondences Compact analytic spaces, For Riemann surfaces, see 14HXX, 30FXX; for algebraic theory, See 14JXX

183. C.I.M.E. Session Venice 2004 In 5 seconds you will be redirected to new web page of the CIME Session Venice 2004 http//www.math.unipd.it/~dagnolo/CIME2004/ http://www.math.unipd.it/~venice04/

In 5 seconds you will be re-directed to new web page of the C.I.M.E. Session Venice 2004 http://www.math.unipd.it/~dagnolo/CIME2004/

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