Bibliografia Recomanada UJI

Bibliografia recomanada · MT1032

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  • BAK, J., and NEWMAN, D.J: Complex analysis. Springer-Verlag, New York (1982)

  • CAÑADA, A.: Series de Fourier y aplicaciones: un tratado elemental con notas históricas y ejercicios resueltos. Pirámide, 2002.

  • CONWAY, J.B.: Functions of one complex variable. Springer-Verlag, 1973.

  • CHURCHILL, R.V.: Fourier Series and Boundary Value Problems. McGraw-Hill, 1963.

  • DEITMAR, A.: A First Course in Harmonic Analysis. Springer, 2005.

  • FEYEL, D y DE LA PRADELLE, A.: Ejercicios sobre las funciones analíticas. Paraninfo, Madrid (1980)

  • GASQUET C. y WITOWSKI, P.: Fourier analysis and applications. Springer 1999

  • HARDY, G.H. and ROGOSINSKI, W.W.: Fourier Series. Cambridge University Press, 1968.

  • HOLLAND, A. S. B.: Complex Function Theory. Elsevier North-Holland, New York (1980)

  • HOWELL, K.B.: Principles of Fourier Analysis. Chapman&Hall/CRC, 2001.

  • Krantz, S.G.: Complex Variables: A Physical Approach with Applications and MatLab Tutorials. CRC Press, 2019.

  • MARSDEN, J.E., and HOFFMAN, M.J.: Basic complex analysis. Freeman, New York, 1999.

  • RAO, M. and STEEKAER, H.: Complex Analysis: an invitation. World Scientific, 1991.

  • KAMMLER, D.W.: A First Course in Fourier Analysis. Prentice-Hall, 2000.

  • STEIN, E. M. and SHAKARCHI, R.: The Fourier Analysis, an introduction. Princeton University Press, 2003.

  • ULLRICH, D.C.: Complex Made Simple. Graduate Studies in Mathematics, Volume 97. American Mathematical Society, 2008.

  • WUNSCH, D.: Complex Variables with Applications. Pearson, 2005.

  • ZYGMUND, A.: Trigonometrical Series: Volumes I & II. Cambridge University Press, 1968.

  • L. AHLFORS, Análisis de Variable Compleja. Aguilar (1979)

  • R. B. ASH, Complex variables. Academic Press, New York (1971)

  • R. B. BURCKEL. An introduction to classical complex analysis. Birkhauser, New York, (1979)

  • H. CARTAN Teoría elemental de las funciones analíticas de una y varias variables complejas. Selecciones científicas (1968)

  • W. DERRICK, Complex Analysis and Applications. Brooks/Cole (1972)

  • P. HENRICI, Applied and Computational Complex Analysis. John Willeay and Sons, New York (1986)