Subject ART (Kala in Hindi) Previous Year Question Bank for PGT/TGT/NET-JRF/TET/Teaching Exams TGT PGT GIV KVS DSSSB NVS Education, RPSC UPPSC HPSC HSSC JPSC CGPSC BPSC MPPSC PGT , UGC CBSE NTA NET JRF , PGT Teacher Selection Recruitment Exams , Uttar pradesh Jharkhand Haryana PGT, Rajasthan bihar chattisgarh madhya Pradesh PGT

Subject HINDI Previous Year Question Bank for PGT/TGT/NET-JRF/TET/Teaching Exams TGT PGT GIV KVS DSSSB NVS Education, RPSC UPPSC HPSC HSSC JPSC CGPSC BPSC MPPSC PGT , UGC CBSE NTA NET JRF , PGT Teacher Selection Recruitment Exams , Uttar pradesh Jharkhand Haryana PGT, Rajasthan bihar chattisgarh madhya Pradesh PGT

Subject Education (Shiksha Saastra in Hindi) Previous Year Question Bank for PGT/TGT/NET-JRF/TET/Teaching Exams TGT PGT GIV KVS DSSSB NVS Education, RPSC UPPSC HPSC HSSC JPSC CGPSC BPSC MPPSC PGT , UGC CBSE NTA NET JRF , PGT Teacher Selection Recruitment Exams , Uttar pradesh Jharkhand Haryana PGT, Rajasthan bihar chattisgarh madhya Pradesh PGT

Subject History (Shiksha Saastra in Hindi) Previous Year Question Bank for PGT/TGT/NET-JRF/TET/Teaching Exams TGT PGT GIV KVS DSSSB NVS Education, RPSC UPPSC HPSC HSSC JPSC CGPSC BPSC MPPSC PGT , UGC CBSE NTA NET JRF , PGT Teacher Selection Recruitment Exams , Uttar pradesh Jharkhand Haryana PGT, Rajasthan bihar chattisgarh madhya Pradesh PGT

Subject CIVICS (Naagrik Saastra in Hindi) Previous Year Question Bank for PGT/TGT/NET-JRF/TET/Teaching Exams TGT PGT GIV KVS DSSSB NVS Education, RPSC UPPSC HPSC HSSC JPSC CGPSC BPSC MPPSC PGT , UGC CBSE NTA NET JRF , PGT Teacher Selection Recruitment Exams , Uttar pradesh Jharkhand Haryana PGT, Rajasthan bihar chattisgarh madhya Pradesh PGT

Subject Home Science (Griha Vigyan in Hindi) Previous Year Question Bank for PGT/TGT/NET-JRF/TET/Teaching Exams TGT PGT GIV KVS DSSSB NVS Education, RPSC UPPSC HPSC HSSC JPSC CGPSC BPSC MPPSC PGT , UGC CBSE NTA NET JRF , PGT Teacher Selection Recruitment Exams , Uttar pradesh Jharkhand Haryana PGT, Rajasthan bihar chattisgarh madhya Pradesh PGT

An introduction to complex analysis for students with some knowledge of complex numbers from high school. It contains sixteen chapters, the first eleven of which are aimed at an upper division undergraduate audience. The remaining five chapters are designed to complete the coverage of all background necessary for passing PhD qualifying exams in complex analysis. Topics studied include Julia sets and the Mandelbrot set, Dirichlet series and the prime number theorem, and the uniformization theorem for Riemann surfaces, with emphasis placed on the three geometries: spherical, euclidean, and hyperbolic. Throughout, exercises range from the very simple to the challenging. The book is based on lectures given by the author at several universities, including UCLA, Brown University, La Plata, Buenos Aires, and the Universidad Autonomo de Valencia, Spain.