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1
Differential Geometry: Frenet Equations and Differentiable Maps
de Gruyter
Muhittin E. Aydin
,
Svetlin G. Georgiev
ℝ
ft2
ϕ
ℝ2
2π
ℝ3
curves
surface
ϕ2
cosh
plane
ϕ1
prove
surfaces
tangent
solution
differential
ℝn
parameterized
γ212
equation
t20
γ112
t10
vector
dxdy
t12
curvature
completes
equations
fundamental
γ211
γ111
dydz
map
dxdydz
t22
g12
dzdx
x22
consider
parameter
h12
γ122
γ222
forms
frenet
𝒞
h11
figure
Year:
2024
Language:
english
File:
PDF, 22.79 MB
Your tags:
0
/
0
english, 2024
2
微分几何例题详解和习题汇编
高等教育出版社
陈维桓
fæ
ϕ
gauss
ũ
κ2
ṽ
r̃
κ1
αβ
ufæ
s̃
4æ
cos2
dθ
sin2
α2
κ0
uγ
τ02
c̃
ds2
ω12
ω13
θ0
λ2
frenet
κg
g̃
κ20
ω23
cosh
dω
du2
duβ
ũ2
u0f
τ0
2π
dudv
codazzi
ẽ
γα
avid_
r02
κn
ω21
2θ
gαβ
uβ
α1
Year:
2010
Language:
chinese
File:
PDF, 6.85 MB
Your tags:
0
/
0
chinese, 2010
3
The Geometry of Spacetime: An Introduction to Special and General Relativity (Instructor Solution Manual, Solutions)
Springer
James J. Callahan
ϕ
cosh
sin2
tanh
created
january
cos2
dτ
solutions
geodesic
equation
equations
solution
2π
g11
cosq2
axis
vector
zero
2α
nonzero
sech
g22
curvature
plane
g12
sphere
derivatives
sech2
tangent
γ211
dξ
cosh2
surface
g21
dq2
tensor
γ11
christoffel
γ111
γ112
metric
arctan
dq1
symbols
coordinate
map
shown
dmp
function
Year:
1999
Language:
english
File:
PDF, 2.59 MB
Your tags:
0
/
0
english, 1999
4
Evolutes en superfícies
Societat Catalana de Matemàtiques
X. Montell
curvatura
geodèsica
corba
geodèsiques
punts
corbes
gauss
demostració
v̇
circumferència
evoluta
coordenades
jacobi
γ12
h12
teorema
lims
paral
proposició
λv
observem
γ1
següent
u̇
γ11
λu
leles
considerem
observació
anterior
h11
obtenim
γ111
γ211
γ22
capítol
cds
h22
superfície
usant
λvv
conjugats
corol
parametrització
γ212
ctt
dθ
existeix
fonamental
punxes
Language:
catalan
File:
PDF, 1.11 MB
Your tags:
0
/
0
catalan
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