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1
Uniform Rectifiability and Quasiminimizing Sets of Arbitrary Codimension
American Mathematical Society
Guy David
,
Stephen Semmes
lipschitz
lemma
proposition
mapping
sets
dist
dimensional
hausdorff
satisfies
cubes
depends
ahlfors
lies
contained
bounded
implies
cube
mappings
check
theorem
dimension
subset
bounds
compact
constants
regularity
diam
apply
inequality
quasiminimizers
projections
restricted
content
satisfy
cubical
define
quasiminimizer
assume
choose
choice
denote
rectifiability
depend
argument
homotopic
quasiminimizing
prove
finite
existence
intersects
年:
2000
語言:
english
文件:
DJVU, 1.22 MB
你的標籤:
0
/
0
english, 2000
2
Uniform rectifiability and quasiminimizing sets of arbitrary codimension
AMS
David G.
,
Semmes S.
lipschitz
lemma
proposition
mapping
sets
dimensional
dist
hausdorff
satisfies
cubes
depends
diam
ahlfors
contained
lies
bounded
implies
cube
mappings
check
dimension
theorem
subset
bounds
compact
constants
regularity
apply
inequality
projections
content
satisfy
define
assume
choose
denote
choice
cubical
depend
restricted
rectifiability
prove
argument
finite
intersects
φι
existence
assumption
balls
quasiminimizer
年:
2000
語言:
english
文件:
DJVU, 3.43 MB
你的標籤:
0
/
0
english, 2000
3
Uniform Rectifiability and Quasiminimizing Sets of Arbitrary Codimension
American Mathematical Society
Guy David
,
Stephen Semmes
lemma
lipschitz
proposition
mapping
sets
dimensional
dist
satisfies
diam
cubes
depends
lies
contained
implies
bounded
cube
mappings
check
dimension
theorem
subset
compact
constants
hausdorif
bounds
ahlfors
regularity
apply
inequality
content
rectifiability
assume
choose
satisfy
define
choice
denote
depend
projections
cubical
prove
restricted
intersects
existence
finite
argument
defined
homotopic
radius
assumption
年:
2000
語言:
english
文件:
PDF, 4.20 MB
你的標籤:
0
/
0
english, 2000
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