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Several Complex Variables, Part 1
 
Edited by: R. O. Wells, Jr.
Several Complex Variables, Part 1
Softcover ISBN:  978-0-8218-0249-6
Product Code:  PSPUM/30.1
List Price: $139.00
MAA Member Price: $125.10
AMS Member Price: $111.20
eBook ISBN:  978-0-8218-9317-3
Product Code:  PSPUM/30.1.E
List Price: $135.00
MAA Member Price: $121.50
AMS Member Price: $108.00
Softcover ISBN:  978-0-8218-0249-6
eBook: ISBN:  978-0-8218-9317-3
Product Code:  PSPUM/30.1.B
List Price: $274.00 $206.50
MAA Member Price: $246.60 $185.85
AMS Member Price: $219.20 $165.20
Add to cart
Several Complex Variables, Part 1
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Several Complex Variables, Part 1
Edited by: R. O. Wells, Jr.
Softcover ISBN:  978-0-8218-0249-6
Product Code:  PSPUM/30.1
List Price: $139.00
MAA Member Price: $125.10
AMS Member Price: $111.20
eBook ISBN:  978-0-8218-9317-3
Product Code:  PSPUM/30.1.E
List Price: $135.00
MAA Member Price: $121.50
AMS Member Price: $108.00
Softcover ISBN:  978-0-8218-0249-6
eBook ISBN:  978-0-8218-9317-3
Product Code:  PSPUM/30.1.B
List Price: $274.00 $206.50
MAA Member Price: $246.60 $185.85
AMS Member Price: $219.20 $165.20
Add to cart
  • Book Details
     
     
    Proceedings of Symposia in Pure Mathematics
    Volume: 30; 1977; 390 pp
    MSC: Primary 32

    Text contains sections on Singularities of analytic spaces, Function theory and real analysis, Compact complex manifolds, Survey papers
    This item is also available as part of a set:
  • Table of Contents
     
     
    • Singularities of analytic spaces
    • Joseph Becker — Higher derivations and the Zariski-Lipman conjecture [ MR 0444654 ]
    • N. Coleff and M. Herrera — Fibering of residual currents [ MR 0477128 ]
    • Robert Ephraim — Cartesian product structure of singularities [ MR 0444995 ]
    • Gerald Leonard Gordon — A geometric study of the monodromy of complex analytic surfaces [ MR 0450268 ]
    • Helmut A. Hamm — Remarks on asymptotic integrals, the polynomial of I. N. Bernstein and the Picard-Lefschetz monodromy [ MR 0590055 ]
    • Ulrich Karras — Deformations of cusp singularities [ MR 0472811 ]
    • Henry B. Laufer — On $\mu $ for surface singularities [ MR 0450287 ]
    • R. Mandelbaum and M. Schaps — Smoothing perfect varieties [ MR 0492402 ]
    • P. Orlik and R. Randell — The structure of weighted homogeneous polynomials [ MR 0447229 ]
    • H. C. Pinkham — Deformations of quotient surface singularities [ MR 0447240 ]
    • H. C. Pinkham — Simple elliptic singularities, Del Pezzo surfaces and Cremona transformations [ MR 0441969 ]
    • Oswald Riemenschneider — Simultaneous resolutions of singularities [ MR 0444998 ]
    • John Stutz — Equisingularity and local analytic geometry [ MR 0492385 ]
    • Günther Trautmann — Deformations of coherent analytic sheaves with isolated singularities [ MR 0454073 ]
    • Jonathan M. Wahl — Local cohomology groups for resolutions of singularities [ MR 0447232 ]
    • Principal lecture 1
    • Masatake Kuranishi — Application of $\overline \partial _b$ to deformation of isolated singularities [ MR 0454072 ]
    • Function theory and real analysis
    • Eric Bedford and B. A. Taylor — The Dirichlet problem for a complex Monge-Ampère equation [ MR 0457775 ]
    • Thomas Bloom — Type conditions for real submanifolds of $C^n$ [ MR 0445010 ]
    • R. R. Coifman, R. Rochberg and Guido Weiss — Factorization theorems for Hardy spaces of complex spheres
    • M. Derridj — Gevrey regularity up to the boundary for the $\overline \partial $ Neumann problem [ MR 0440212 ]
    • Klas Diederich — Some recent developments in the theory of the Bergman kernel function: a survey [ MR 0442295 ]
    • David Ellis and C. Denson Hill — The maximum modulus principle for $CR$ functions on smooth real embedded submanifolds of $C^n$ [ MR 0444991 ]
    • Michael Freeman — Real submanifolds with degenerate Levi form [ MR 0457767 ]
    • Ian Graham — Boundary behaviour of the Carathéodory and Kobayashi metrics [ MR 0454070 ]
    • C. Denson Hill and Michael Kazlow — Function theory on tube manifolds [ MR 0454058 ]
    • L. R. Hunt — A uniqueness theory for the induced Cauchy-Riemann operator [ MR 0440068 ]
    • N. Kerzman — A Monge-Ampère equation in complex analysis [ MR 0454082 ]
    • Garo K. Kiremidjian — CR structures and their extensions [ MR 0457788 ]
    • Mario Landucci — Uniform bounds on derivatives for the $\overline \partial $-problem in the polydisk [ MR 0442288 ]
    • Paul Malliavin — Diffusion estimates in complex analysis [ MR 0488189 ]
    • John C. Polking and R. O. Wells, Jr. — Hyperfunction boundary values and a generalized Bochner-Hartogs theorem [ MR 0442280 ]
    • Linda Preiss Rothschild — Parametrices for the boundary Laplacian and related hypoelliptic differential operators [ MR 0442454 ]
    • David S. Tartakoff — On the global real analycity of solutions to $\square _b$ on compact manifolds
    • Principal lecture 2
    • J. J. Kohn — Methods of partial differential equations in complex analysis [ MR 0477156 ]
    • Compact complex manifolds
    • Lawrence Brenton and James A. Morrow — Compactifying $C^n$ [ MR 0454083 ]
    • Jérôme Brun — On the cancellation problem for compact complex-analytic manifolds [ MR 0454052 ]
    • J. B. Carrell and D. I. Lieberman — Vector fields, Chern classes, and cohomology [ MR 0460734 ]
    • Pierre Dolbeault and Jean Poly — Differential forms with subanalytic singularities; integral cohomology; residues [ MR 0457770 ]
    • Ludger Kaup and Gottfreid Barthel — On the homotopy type of weighted homogeneous normal complex surfaces
    • David Lieberman — Holomorphic vector fields on projective varieties [ MR 0454086 ]
    • R. Mandelbaum and B. Moishezon — The topological type of algebraic surfaces: Hypersurfaces in $\mathbf {P}^3(\mathbf {C})$
    • Edoardo Sernesi — $L$-dimension and deformations [ MR 0445012 ]
    • Andrew John Sommese — On ample divisors [ MR 0445018 ]
    • Tatsuo Suwa — Compact quotients of $C^3$ by affine transformation groups [ MR 0454092 ]
    • John J. Wavrik — Deformations and analytic equations [ MR 0454071 ]
    • Steven Zucker — Intermediate Jacobians and the Hodge conjecture for cubic fourfolds [ MR 0444658 ]
    • Principal lecture 3
    • Reese Harvey — Holomorphic chains and their boundaries [ MR 0447619 ]
  • Requests
     
     
    Review Copy – for publishers of book reviews
    Permission – for use of book, eBook, or Journal content
    Accessibility – to request an alternate format of an AMS title
Proceedings of Symposia in Pure Mathematics
Volume: 30; 1977; 390 pp
MSC: Primary 32

Text contains sections on Singularities of analytic spaces, Function theory and real analysis, Compact complex manifolds, Survey papers
This item is also available as part of a set:
  • Singularities of analytic spaces
  • Joseph Becker — Higher derivations and the Zariski-Lipman conjecture [ MR 0444654 ]
  • N. Coleff and M. Herrera — Fibering of residual currents [ MR 0477128 ]
  • Robert Ephraim — Cartesian product structure of singularities [ MR 0444995 ]
  • Gerald Leonard Gordon — A geometric study of the monodromy of complex analytic surfaces [ MR 0450268 ]
  • Helmut A. Hamm — Remarks on asymptotic integrals, the polynomial of I. N. Bernstein and the Picard-Lefschetz monodromy [ MR 0590055 ]
  • Ulrich Karras — Deformations of cusp singularities [ MR 0472811 ]
  • Henry B. Laufer — On $\mu $ for surface singularities [ MR 0450287 ]
  • R. Mandelbaum and M. Schaps — Smoothing perfect varieties [ MR 0492402 ]
  • P. Orlik and R. Randell — The structure of weighted homogeneous polynomials [ MR 0447229 ]
  • H. C. Pinkham — Deformations of quotient surface singularities [ MR 0447240 ]
  • H. C. Pinkham — Simple elliptic singularities, Del Pezzo surfaces and Cremona transformations [ MR 0441969 ]
  • Oswald Riemenschneider — Simultaneous resolutions of singularities [ MR 0444998 ]
  • John Stutz — Equisingularity and local analytic geometry [ MR 0492385 ]
  • Günther Trautmann — Deformations of coherent analytic sheaves with isolated singularities [ MR 0454073 ]
  • Jonathan M. Wahl — Local cohomology groups for resolutions of singularities [ MR 0447232 ]
  • Principal lecture 1
  • Masatake Kuranishi — Application of $\overline \partial _b$ to deformation of isolated singularities [ MR 0454072 ]
  • Function theory and real analysis
  • Eric Bedford and B. A. Taylor — The Dirichlet problem for a complex Monge-Ampère equation [ MR 0457775 ]
  • Thomas Bloom — Type conditions for real submanifolds of $C^n$ [ MR 0445010 ]
  • R. R. Coifman, R. Rochberg and Guido Weiss — Factorization theorems for Hardy spaces of complex spheres
  • M. Derridj — Gevrey regularity up to the boundary for the $\overline \partial $ Neumann problem [ MR 0440212 ]
  • Klas Diederich — Some recent developments in the theory of the Bergman kernel function: a survey [ MR 0442295 ]
  • David Ellis and C. Denson Hill — The maximum modulus principle for $CR$ functions on smooth real embedded submanifolds of $C^n$ [ MR 0444991 ]
  • Michael Freeman — Real submanifolds with degenerate Levi form [ MR 0457767 ]
  • Ian Graham — Boundary behaviour of the Carathéodory and Kobayashi metrics [ MR 0454070 ]
  • C. Denson Hill and Michael Kazlow — Function theory on tube manifolds [ MR 0454058 ]
  • L. R. Hunt — A uniqueness theory for the induced Cauchy-Riemann operator [ MR 0440068 ]
  • N. Kerzman — A Monge-Ampère equation in complex analysis [ MR 0454082 ]
  • Garo K. Kiremidjian — CR structures and their extensions [ MR 0457788 ]
  • Mario Landucci — Uniform bounds on derivatives for the $\overline \partial $-problem in the polydisk [ MR 0442288 ]
  • Paul Malliavin — Diffusion estimates in complex analysis [ MR 0488189 ]
  • John C. Polking and R. O. Wells, Jr. — Hyperfunction boundary values and a generalized Bochner-Hartogs theorem [ MR 0442280 ]
  • Linda Preiss Rothschild — Parametrices for the boundary Laplacian and related hypoelliptic differential operators [ MR 0442454 ]
  • David S. Tartakoff — On the global real analycity of solutions to $\square _b$ on compact manifolds
  • Principal lecture 2
  • J. J. Kohn — Methods of partial differential equations in complex analysis [ MR 0477156 ]
  • Compact complex manifolds
  • Lawrence Brenton and James A. Morrow — Compactifying $C^n$ [ MR 0454083 ]
  • Jérôme Brun — On the cancellation problem for compact complex-analytic manifolds [ MR 0454052 ]
  • J. B. Carrell and D. I. Lieberman — Vector fields, Chern classes, and cohomology [ MR 0460734 ]
  • Pierre Dolbeault and Jean Poly — Differential forms with subanalytic singularities; integral cohomology; residues [ MR 0457770 ]
  • Ludger Kaup and Gottfreid Barthel — On the homotopy type of weighted homogeneous normal complex surfaces
  • David Lieberman — Holomorphic vector fields on projective varieties [ MR 0454086 ]
  • R. Mandelbaum and B. Moishezon — The topological type of algebraic surfaces: Hypersurfaces in $\mathbf {P}^3(\mathbf {C})$
  • Edoardo Sernesi — $L$-dimension and deformations [ MR 0445012 ]
  • Andrew John Sommese — On ample divisors [ MR 0445018 ]
  • Tatsuo Suwa — Compact quotients of $C^3$ by affine transformation groups [ MR 0454092 ]
  • John J. Wavrik — Deformations and analytic equations [ MR 0454071 ]
  • Steven Zucker — Intermediate Jacobians and the Hodge conjecture for cubic fourfolds [ MR 0444658 ]
  • Principal lecture 3
  • Reese Harvey — Holomorphic chains and their boundaries [ MR 0447619 ]
Review Copy – for publishers of book reviews
Permission – for use of book, eBook, or Journal content
Accessibility – to request an alternate format of an AMS title
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