



LEADER 
02548nmm a2200397 u 4500 
001 
EB000686286 
003 
EBX01000000000000000539368 
005 
00000000000000.0 
007 
cr 
008 
140122  eng 
020 


a 9783662034842

100 
1 

a Osserman, Robert
e [editor]

245 
0 
0 
a Geometry V
h Elektronische Ressource
b Minimal Surfaces
c edited by Robert Osserman

250 


a 1st ed. 1997

260 


a Berlin, Heidelberg
b Springer Berlin Heidelberg
c 1997, 1997

300 


a IX, 272 p
b online resource

505 
0 

a I. Complete Embedded Minimal Surfaces of Finite Total Curvature  II. Nevanlinna Theory and Minimal Surfaces  III. Boundary Value Problems for Minimal Surfaces  IV. The Minimal Surface Equation  Author Index

653 


a Geometry, Differential

653 


a Functions of complex variables

653 


a Mathematical analysis

653 


a Calculus of Variations and Optimization

653 


a Control theory

653 


a Systems Theory, Control

653 


a Analysis

653 


a System theory

653 


a Functions of a Complex Variable

653 


a Differential Geometry

653 


a Mathematical optimization

653 


a Calculus of variations

041 
0 
7 
a eng
2 ISO 6392

989 


b SBA
a Springer Book Archives 2004

490 
0 

a Encyclopaedia of Mathematical Sciences

028 
5 
0 
a 10.1007/9783662034842

856 
4 
0 
u https://doi.org/10.1007/9783662034842?nosfx=y
x Verlag
3 Volltext

082 
0 

a 516.36

520 


a Osserman (Ed.) Geometry V Minimal Surfaces The theory of minimal surfaces has expanded in many directions over the past decade or two. This volume gathers in one place an overview of some of the most exciting developments, presented by five of the leading contributors to those developments. Hirotaka Fujimoto, who obtained the definitive results on the Gauss map of minimal surfaces, reports on Nevanlinna Theory and Minimal Surfaces. Stefan Hildebrandt provides an uptodate account of the Plateau problem and related boundaryvalue problems. David Hoffman and Hermann Karcher describe the wealth of results on embedded minimal surfaces from the past decade, starting with Costa's surface and the subsequent HoffmanMeeks examples. Finally, Leon Simon covers the PDE aspect of minimal surfaces, with a survey of known results both in the classical case of surfaces and in the higher dimensional case. The book will be very useful as a reference and research guide to graduate students and researchers in mathematics
