1550251515-Classical_Complex_Analysis__Gonzalez_

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402 Chapter^6



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    Nat. Acad. Sci., 36 {1950), 130-136.

  2. L. Bers, Theory of Pseudo-analytic Functions, Institute for Mathematics and
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  3. L. Bers, An outline of the theory of pseudoanalytic functions, Bull. Amer.
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  4. L. Bers and A. Gelbart, On a class of differential equations in mechanics of
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  6. L. Bers and A. Gelbart, On generalized Laplace transformations, Ann. of
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  7. S. Bergman, Functions satisfying certain partial differential equations of
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  8. A. S. Besicovitch, On sufficient conditions for a function to be analytic, and
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  9. H. Bohr, Uber strechentreue und konforme Abbildung, Math. Z., 1 (1918),
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  10. F. F. Brackx, Non-{k)-monogenic points of functions of a quaternion variable:
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  11. P. Caraman, Sur quelques classes de representations conformes de En, C.R.
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  12. P. Caraman, Le circle de Kasner et ses extensions dens Rn, An. Stiint. Univ.
    Iasi, Ser. Nova, 12 (1966), 57-71.

  13. C. Caratheodory, Theory of Functions, 2 vols., Chelsea, New York, 1958-60.

  14. T. Carleman, Sur les systemes lineaires aux derivees partielles du premier


ordre a deux variables, C. R. Acad. Sci. Paris, 197 (1933), 471-474.


  1. B. A. Case, On nonanalytic functions related to a system of partial differential
    equations, University of Alabama dissertation, 1969.

  2. E. H. Connell, On properties of analytic functions, Duke Math. J., 38 (1961),
    73-81.

  3. E. H. Connell, A classical theorem in complex variable, Amer. Math. Monthly,
    72 (1965), 729-732.

  4. C. G. Costley, On Trijitzinsky monogenic functions, Portugal. Math., 32
    (1973), 125-132.

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