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E _ 5 = 0 , 0 8 8 \mathrm { M P a }
a886a6f0-d351-11ea-903c-5ef3fc9ae867__mathematical-expression-and-equation_6.jpg
d J = \frac { n } { D } \frac { 1 } { r } \frac { d } { d r } ( r \frac { d u } { d r } )
a906770b-e6aa-11e5-bc5e-001b21d0d3a4__mathematical-expression-and-equation_9.jpg
p _ 1 ^ { - 3 } p _ 2 ^ { - 1 } p _ 3 ^ 2 = K _ p
a984fee0-35d1-11e4-8413-5ef3fc9ae867__mathematical-expression-and-equation_4.jpg
C = \frac { G } { g } \frac { ( 0 . 4 6 \sqrt { 2 g H } ) ^ 2 } { R _ s } = \frac { 0 . 4 2 3 G H } { R _ s }
aac4ab50-32d4-11e6-a344-5ef3fc9ae867__mathematical-expression-and-equation_6.jpg
v _ k = g _ { k l } v ^ l , v ^ k = g ^ { k l } v _ l
ab2cc4aa-7ff1-43d9-96e4-7e7fbb89afeb__mathematical-expression-and-equation_0.jpg
p | _ { \partial \Omega } = p _ \Omega
ac56741b-a261-4153-921f-3013a4f0ab5a__mathematical-expression-and-equation_5.jpg
A O B D + \triangle A O B .
ac9c52a0-b5c9-11e8-b888-5ef3fc9bb22f__mathematical-expression-and-equation_1.jpg
w = \sqrt { z . }
acb0c620-77e1-11e3-ae4b-001018b5eb5c__mathematical-expression-and-equation_3.jpg
\frac { C A } { C N \prime } , \frac { B A } { B M \prime }
ae69e7bd-c058-11e6-96bf-001b63bd97ba__mathematical-expression-and-equation_6.jpg
f _ { m a x } = \frac { g l \prime { ^ 2 } + 2 l \prime _ Q } { 8 T _ Q }
ae726c80-d035-11ea-b03f-5ef3fc9bb22f__mathematical-expression-and-equation_0.jpg
2 \alpha \beta c x _ s = z _ s
aed13c20-311e-11eb-acc7-5ef3fc9bb22f__mathematical-expression-and-equation_11.jpg
T = 1 2 0 0 \text { h o d i n . }
af851210-f597-11e7-b30f-5ef3fc9ae867__mathematical-expression-and-equation_8.jpg
\overline { J Z } = \overline { H Z } \sin \epsilon = \rho \sin \epsilon
b00d0e47-dc31-41af-a394-156dd81b6a9f__mathematical-expression-and-equation_4.jpg
f ( x ) = A _ 0 B _ 0 ( x ) + \frac { A _ 1 } { 1 ! } + B _ 1 ( x ) + \frac { A _ 2 } { 2 ! } B _ 2 ( x ) \dots ( 1 1 )
b116a519-3348-4da9-8a70-7d1a7dc7f1da__mathematical-expression-and-equation_3.jpg
K = \frac { 3 } { 4 } n a ^ 3 = 9 4 3 , 2 9 6 c m ^ 3
b2ae966f-c058-11e6-96bf-001b63bd97ba__mathematical-expression-and-equation_2.jpg
K = \frac { a ^ 3 v } { 6 \sqrt { a ^ 2 - 2 v ^ 2 } } = 1 , 1 2 5 \mathrm { d m } ^ 3
b2aebd9c-c058-11e6-96bf-001b63bd97ba__mathematical-expression-and-equation_2.jpg
D = \sqrt { \frac { 5 + \sqrt { 5 } } { 3 0 } } \cdot P \sqrt { 3 } = 5 8 , 8 1 7 \dots c m
b2af330f-c058-11e6-96bf-001b63bd97ba__mathematical-expression-and-equation_4.jpg
6 0 = 2 9 ^ \circ + 4 2 \prime + 3 3 \prime \prime
b2afa871-c058-11e6-96bf-001b63bd97ba__mathematical-expression-and-equation_11.jpg
k = \frac { V \pi } { 3 R } [ R ^ 3 - \sqrt { ( r _ 1 r _ 2 ) ^ 3 } ] = 7 , 9 3 9 4 3 3 \mathrm { d m } ^ 3
b2b01cee-c058-11e6-96bf-001b63bd97ba__mathematical-expression-and-equation_1.jpg
K = n R ^ 3 \pi \sin ( \frac { 3 6 0 } { n } ) = 6 , 5 7 4 3 . . d m ^ 3
b2b04420-c058-11e6-96bf-001b63bd97ba__mathematical-expression-and-equation_0.jpg
x = 1 1 , 0 8 0
b2bc51b1-e881-11e6-a880-001b63bd97ba__mathematical-expression-and-equation_3.jpg
\alpha - \beta = \frac { \pi } { 2 }
b30c8603-a4f8-40c0-b4d1-9fb0ba3d1ced__mathematical-expression-and-equation_9.jpg
P O _ 4 H _ 3 = 3 1 + 6 4 + 3 = 9 8
b3663cb0-40ba-11ed-9c0c-0050568d9066__mathematical-expression-and-equation_0.jpg
q _ v = \sqrt { 0 . 0 5 5 \times 0 . 0 3 4 \times 5 7 } = \sqrt { 0 . 1 0 6 6 } \doteq \mathbf { 0 . 3 2 7 }
b3762020-e3d1-11e3-bbd5-5ef3fc9bb22f__mathematical-expression-and-equation_13.jpg
x = ( 2 k + 1 ) \frac { \pi } { 2 } , x = \frac { \pi } { 6 } + k \pi , x = \frac { 1 1 } { 6 } \pi + k \pi ;
b3c36184-cd17-443c-a00b-529731c0e213__mathematical-expression-and-equation_0.jpg
j < \frac { n } { 4 }
b3e4aa19-f2d1-4fdd-b83d-af79d014ad16__mathematical-expression-and-equation_2.jpg
\frac { 1 } { 2 } ( - 1 ) ^ { \frac { n } { 2 } } \frac { E _ n } { 3 ! ( n - 4 ) ! } + 4 x ^ 3 U _ { n - 1 } - \frac { h ^ { n - 4 } x ^ 3 } { 3 ! ( n - 4 ) ! } \int _ 0 ^ 1 E _ { n - 4 } ( 1 - t ) \phi _ n ( t ) d t
b43ef77d-2e19-46ba-a468-c686c9585d96__mathematical-expression-and-equation_11.jpg
l o g ( \frac { c } { V } + \sqrt { 1 + \frac { c ^ 2 } { V ^ 2 } } ) =
b498be3c-59d6-44f1-81b0-f93f7cc57ac2__mathematical-expression-and-equation_2.jpg
\phi _ 1 \theta = \phi \theta . \phi ( \alpha + \theta ) . \phi ( \alpha - \theta ) . \phi ( 2 \alpha + \theta ) . \phi ( 2 \alpha - \theta ) . \dots . \phi ( n \alpha +
b5318c85-24f9-4083-a028-1587f5a65fb5__mathematical-expression-and-equation_10.jpg
M _ H = 2 . 1 \cdot 0 0 8 , M _ { C l } = 2 . 3 5 \cdot 4 5 7
b6ec0ac0-d5e0-11e3-85ae-001018b5eb5c__mathematical-expression-and-equation_5.jpg
( 1 7 3 1 - 2 9 . 4 . 1 7 8 5 . )
b77ee830-9325-11e7-8167-005056825209__mathematical-expression-and-equation_0.jpg
z _ 1 = H - S _ 1 ; z _ 2 = H - S _ 2
b792e970-87bf-11e5-bf6c-005056825209__mathematical-expression-and-equation_2.jpg
\lambda _ y | _ { y = 0 } < b
b7c735e2-b4ee-4ed4-af81-fbc797c2a9da__mathematical-expression-and-equation_7.jpg
\frac { ( \bar { \sigma } _ Y ^ { ( f ) } ) ^ 2 } { \bar { \sigma } _ Y ^ 2 } = 1 - \bar { \eta } _ { Y ( Z ) } ^ 2 ,
b8ca83a0-482f-11e4-a450-5ef3fc9bb22f__mathematical-expression-and-equation_0.jpg
+ 2 ( \eta _ 2 z _ 2 ^ 2 + \eta _ 4 z _ 4 ^ 2 + \dots + \eta _ { n - 2 } z _ { n - 2 } ^ 2 ) | =
b9094d60-e228-11e2-a0b3-5ef3fc9bb22f__mathematical-expression-and-equation_15.jpg
D p _ 3 = p _ 3 - p _ 2 = \eta _ 2 + \frac { 1 } { 2 } D \eta _ 2 + \frac { 5 } { 1 2 } D ^ 2 \eta _ 2
b963afb0-311e-11eb-acc7-5ef3fc9bb22f__mathematical-expression-and-equation_0.jpg
\frac { L \prime } { L } = - h \Theta ^ { 2 } _ { 0 , 0 }
b9de8b75-9cc3-4575-b71b-aee709ed054f__mathematical-expression-and-equation_2.jpg
1 9 5 1 - 1 9 5 2 / - 1 3 2
bc73f8eb-443e-11eb-836c-00505684fda5__mathematical-expression-and-equation_11.jpg
o = 2 [ \frac { ( d + 1 ) } { 2 } h + \frac { ( d - 1 ) } { 2 } ( h - 2 ) ] + 2
bd210bb2-6bff-11e5-aeea-001b21d0d3a4__mathematical-expression-and-equation_0.jpg
\frac { H _ \delta } { H _ \phi ( a ) } \cdot \frac { a } { R } > q
be4b29ff-ba2f-448d-81df-16ed1163c6ce__mathematical-expression-and-equation_0.jpg
\frac { R } { x } - \frac { R - \lambda } { \rho }
be5d0053-4cfd-4970-a5c9-832dfb375c2c__mathematical-expression-and-equation_1.jpg
I _ 0 + a \cos L + \beta \sin L
beab403a-01c7-11e2-1418-001143e3f55c__mathematical-expression-and-equation_0.jpg
\frac { A ( u v - a - l \primenyj ) } { m } + \frac { N } { S }
bf0a51a3-530d-11e1-8339-001143e3f55c__mathematical-expression-and-equation_0.jpg
A B C \rightarrow A - B - C
bfb7d00b-530d-11e1-1586-001143e3f55c__mathematical-expression-and-equation_22.jpg
G X Y = G _ { 1 2 }
bfecd758-f93a-4867-90bd-88d1d8463074__mathematical-expression-and-equation_3.jpg
\frac { T _ 1 } { T _ 2 } = n = \frac { N _ 2 } { N _ 1 }
c0d31e30-40bf-11e4-bdb5-005056825209__mathematical-expression-and-equation_1.jpg
f x + n x = v
c154b7ee-ef43-4428-941f-1b90c301eb1b__mathematical-expression-and-equation_10.jpg
u _ 1 ^ 0 = \frac { 1 - 2 \nu } { 4 \nu ( 1 - 2 \nu ) } X _ 1 x _ 1 ^ 2 + \text { c o n s t . , }
c1b285db-3c53-11e1-2544-001143e3f55c__mathematical-expression-and-equation_3.jpg
\gamma = 2 [ 2 \arcsin \frac { I } { N } \frac { \sqrt { 4 - N ^ 2 } } { 3 } - \arcsin \frac { \sqrt { 4 - N ^ 2 } } { 3 } ] , \text { o ù } N = \frac { \sqrt { n ^ 2 - \sin ^ 2 \alpha } } { \cos \alpha } .
c1cb8d5a-e9e7-4d43-86d8-71e381df916b__mathematical-expression-and-equation_1.jpg
+ 2 t r \mathbf { A } _ 3 \mathbf { T D T } - 2 \sum _ { 1 } ^ { m } \varkappa _ i t r \mathbf { S } \mathbf { V } ^ { - 1 } \mathbf { V } _ i \mathbf { V } ^ { - 1 } \mathbf { S D }
c1eef0db-e09b-11e1-1586-001143e3f55c__mathematical-expression-and-equation_0.jpg
\Omega ^ 2 = K / M
c1fdb883-9efe-412a-8440-5ba6914cd981__mathematical-expression-and-equation_5.jpg
s a _ { 2 2 } = 2 s ^ 2 \beta _ 1 \beta _ 2
c22f9271-49d0-4b53-84da-05825dab778f__mathematical-expression-and-equation_14.jpg
= \bigcap _ s ( ( x ( R ^ 1 ) \cup B _ y ^ \perp ( t - s ) ) \cap ( y ( R ^ 1 ) \cup B _ x ^ \perp ( s ) ) \cap x ( R ^ 1 ) \cup B _ y ^ \perp ( t - s ) ) \cap
c2afa868-e09b-11e1-8202-001143e3f55c__mathematical-expression-and-equation_2.jpg
u , v , w , z \in [ u _ 0 , v _ 0 ] , u \le w \le z \le v :
c2afa8be-e09b-11e1-8202-001143e3f55c__mathematical-expression-and-equation_35.jpg
L = \hat { L } + \tilde { L }
c2afa9e7-e09b-11e1-8202-001143e3f55c__mathematical-expression-and-equation_2.jpg
\mathcal { M } ( x , s , z ) = - ( \begin{array} { c } g _ { x } ( x , s , z ) \\ g _ { x x } ( x , s , z ) \end{array} )
c36e1799-e09b-11e1-1154-001143e3f55c__mathematical-expression-and-equation_6.jpg
\nabla . \tilde { u } ^ m - k \Delta p ^ m = 0 , \partial _ n p ^ m | \partial \Omega = 0 .
c36e17ba-e09b-11e1-1154-001143e3f55c__mathematical-expression-and-equation_2.jpg
\frac { 2 7 } { 6 4 } ( 1 - 2 0 m ^ 3 - 8 m ^ 6 ) = \lambda ^ 3 g _ 3
c383f097-57a6-412c-be43-8e53328085d0__mathematical-expression-and-equation_4.jpg
\Theta _ m [ \begin{array} { c } g \\ n \end{array} ] ( v , \tau )
c3edd8b0-1e5b-11e5-b642-005056827e51__mathematical-expression-and-equation_4.jpg
Y _ h = \{ z _ h \in C ( \overline { \Omega } ) | z _ h | _ T \in P _ 1 ( T ) \forall T \in \mathcal { T } _ h \}
c42ece4b-e09b-11e1-1154-001143e3f55c__mathematical-expression-and-equation_1.jpg
u : = u _ 0 ( F ( \alpha ) )
c42ed013-e09b-11e1-1154-001143e3f55c__mathematical-expression-and-equation_3.jpg
\widehat { \delta \beta } ( Y , \delta \beta ) = [ ( F + \Delta ) \prime \Sigma ^ { - 1 } ( F + \Delta ) ] ^ { - 1 } ( F + \Delta ) \prime \Sigma ^ { - 1 } ( Y - f _ 0 )
c4ed6375-e09b-11e1-1586-001143e3f55c__mathematical-expression-and-equation_6.jpg
a _ { i j } = a _ { i j } ( u _ { 2 } )
c4ed63c3-e09b-11e1-1586-001143e3f55c__mathematical-expression-and-equation_12.jpg
F ( t ^ * ) \le \frac { C _ 4 } { 2 } \mathcal { E } ( T )
c4ed6420-e09b-11e1-1586-001143e3f55c__mathematical-expression-and-equation_0.jpg
u ( a ) - \sum _ { b \in R ( a ) } \gamma ( a b ) u ( b ) = \rho _ a + e _ t + e _ x
c4ed64c2-e09b-11e1-1586-001143e3f55c__mathematical-expression-and-equation_12.jpg
S ( a ) = \{ b _ 1 , b _ 2 , b _ 3 \} \cap \Gamma
c4ed64c5-e09b-11e1-1586-001143e3f55c__mathematical-expression-and-equation_8.jpg
8 a ^ 2 b ^ 2 c ^ 2 : 2 a ^ 2 = 4 b ^ 2 c ^ 2
c537a1a0-ceaf-4e9a-9603-8cc1b8c99b39__mathematical-expression-and-equation_16.jpg
s p a n \{ M r ( x _ 0 ) , S M r ( x _ 0 ) , \dots , S ^ { k - 1 } M r ( x _ 0 ) \}
c5b7b82e-e09b-11e1-8339-001143e3f55c__mathematical-expression-and-equation_5.jpg
\langle \epsilon \mathcal { A } ( e _ { \epsilon } ^ { n } ) u _ { \epsilon } ^ { n } + \mathcal { B } ( e _ { \epsilon } ^ { n } ) u _ { \epsilon } ^ { n } , v - u _ { \epsilon } ^ { n } \rangle _ { V ( \Omega ) } \ge \langle f + B e _ { \epsilon } ^ { n } , v - u _ { \epsilon } ^ { n } \rangle _ { W ( \Omega ) }
c5b7b953-e09b-11e1-8339-001143e3f55c__mathematical-expression-and-equation_9.jpg
\delta ^ { 2 s } \cos j x = ( i 2 \sin j h ) ^ { 2 s } \cos j x ,
c5b7b9c2-e09b-11e1-8339-001143e3f55c__mathematical-expression-and-equation_4.jpg
\lambda _ { \text { h o m } } ( \xi ) \ge \sup _ { \sigma \in V } \int _ Y \langle \sigma , \xi \rangle - \frac { 1 } { q } \lambda ^ { 1 - q } | \sigma | ^ q d y .
c681712d-e09b-11e1-1121-001143e3f55c__mathematical-expression-and-equation_1.jpg
P _ h U ^ n | _ { \Omega _ { k l } } = \frac { 1 } { | \Omega _ { k l } | } \int _ { \Omega _ { k l } } U ( x , y , t _ n ) d x d y
c681726b-e09b-11e1-1121-001143e3f55c__mathematical-expression-and-equation_2.jpg
y \prime = b _ 2 \cdot y .
c7b26b60-7e4c-11e3-989f-5ef3fc9bb22f__mathematical-expression-and-equation_5.jpg
c o s \frac { 2 \pi } { n } = \frac { a _ 1 } { 2 ^ \lambda } ,
c830c886-6344-486b-8a40-4e3737ddb66e__mathematical-expression-and-equation_2.jpg
= - 4 ^ 4 \cdot 6 ^ 3 A ^ 5 + 6 \cdot 4 ^ 3 \cdot 5 ^ 3 A ^ 3 B + 4 ^ 3 \cdot 5 ^ 4 A ^ 2 C - \frac { 8 } { 3 } 5 ^ 5 A B ^ 2 - \frac { 8 } { 3 } 5 ^ 5 B C - 5 ^ 5 D
c92bfce2-61c3-4c7a-bed6-e8aba36424a9__mathematical-expression-and-equation_5.jpg
\sqrt { a } = \sqrt { \frac { a c ^ 3 } { c ^ 3 } } = \frac { \sqrt { a c ^ 3 } } { c }
c933ee75-a8dc-11e0-b4e4-0050569d679d__mathematical-expression-and-equation_1.jpg
\frac { \phi _ 3 } { \phi _ 4 } = - \frac { \delta _ 3 f _ 3 } { f _ 3 ( \alpha ^ 2 - \delta _ 3 - \theta _ 3 \gamma _ 2 ) - \delta _ 2 \gamma _ 2 \theta _ 3 f _ 2 } = - \frac { \delta _ 3 f _ 3 } { f _ 4 }
c9552120-3c8d-11e1-8339-001143e3f55c__mathematical-expression-and-equation_4.jpg
D ( \partial t ) = [ 2 V + 2 N _ m ] \frac { D t ^ s } { 2 }
c99b2520-311e-11eb-acc7-5ef3fc9bb22f__mathematical-expression-and-equation_8.jpg
: s \prime \equiv w \prime : w \equiv \frac { 1 } { w } : \frac { 1 } { w \prime } ( 1 )
c9bd29d0-e83e-11e2-b28b-001018b5eb5c__mathematical-expression-and-equation_7.jpg
( - 1 ) ^ { b + \beta } \sqrt { [ \frac { ( 2 c + 1 ) } { ( 2 a + 1 ) } ] } C _ { c - \gamma b \beta } ^ { a - a }
ca62d531-e862-4639-a47e-b05cdf77b66e__mathematical-expression-and-equation_6.jpg
M _ { ( x ) } = - \int _ x ^ { \frac { h } { 2 } } ( \xi - x ) d T = - \int _ x ^ { \frac { h } { 2 } } ( \xi - x ) q _ A d \xi =
ca7d5422-0de2-49c4-a241-94c315c18dd0__mathematical-expression-and-equation_6.jpg
b ^ 2 y \prime ^ 2 + a ^ 2 z ^ 2 = a ^ 2 b ^ 2
cae15370-e228-11e2-a0b3-5ef3fc9bb22f__mathematical-expression-and-equation_7.jpg
B _ 0 = 0 , 8 7 8 1 K + 0 , 1 1 2 5
cb79fd6a-3c8d-11e1-8339-001143e3f55c__mathematical-expression-and-equation_49.jpg
c = a \sqrt { \frac { h f S } { \delta . } \cdot \frac { g } { s . f } } = a \sqrt { \frac { g . h . S } { \delta . s } }
cba51d10-0bb5-11e5-b309-005056825209__mathematical-expression-and-equation_2.jpg
\mu - k _ { 1 2 } s _ \mu \text { r e s p . } \mu + k _ { 1 2 } \cdot s _ \mu
cc2cab0b-3c8d-11e1-8339-001143e3f55c__mathematical-expression-and-equation_12.jpg
C = 1 0 ^ 3 p F , L = 1 0 ^ { - 4 } H , R = 2 , 1 \Omega ,
cce376ff-3c8d-11e1-8339-001143e3f55c__mathematical-expression-and-equation_5.jpg
a _ 6 r ^ 6 = - 0 , 1 4 1 ^ { \circ } \text { C }
cce37830-3c8d-11e1-8339-001143e3f55c__mathematical-expression-and-equation_7.jpg
a _ n \prime = a _ n + \sum _ { \lambda = 0 } ^ { n - 1 } [ \sum _ { v = 3 \lambda - 1 } ^ { 3 \lambda + 2 } \binom { 3 n - 1 } { v } ] a _ \lambda a \prime _ { n - 1 - \lambda }
cce37840-3c8d-11e1-8339-001143e3f55c__mathematical-expression-and-equation_1.jpg
1 3 - 1 3 . 5 0
cd2ee750-7905-11e7-89ee-5ef3fc9ae867__mathematical-expression-and-equation_8.jpg
a _ { 0 1 } ( \lambda ) = \frac { ^ { ( 1 ) } a _ { 0 1 } ( \lambda ) ^ { ( 2 ) } a _ { 0 1 } ( \lambda ) } { ^ { ( 1 ) } a _ { 1 1 } ( \lambda ) + ^ { ( 2 ) } a _ { 0 0 } ( \lambda ) } ,
cd978589-3c8d-11e1-1729-001143e3f55c__mathematical-expression-and-equation_2.jpg
\tau _ 3 = 2 , 9 7
cd9785ed-3c8d-11e1-1729-001143e3f55c__mathematical-expression-and-equation_3.jpg
d \prime _ i \ge 0
ce4a81db-3c8d-11e1-1586-001143e3f55c__mathematical-expression-and-equation_10.jpg
E ( P ) = \frac { 1 } { 4 \cdot \pi } \cdot \iint _ S ( E \cdot \frac { \partial \psi } { \partial n } - \psi \cdot \frac { \partial E } { \partial n } ) \cdot d S ,
ced6f4f7-cb1b-4d62-a0e7-1ebd18b08259__mathematical-expression-and-equation_0.jpg
L [ \frac { 1 - e ^ { - \lambda [ t ] } } { e ^ { \lambda } - 1 } ] = \frac { 1 } { p ( e ^ { p + \lambda } - 1 ) }
cf0100a5-3c8d-11e1-1586-001143e3f55c__mathematical-expression-and-equation_1.jpg
\lambda \frac { \partial \sigma _ x } { \partial y } + \eta \frac { \partial \sigma _ y } { \partial y } - \chi \frac { \partial \sigma _ x } { \partial x } + B = 0
cfb534d4-3c8d-11e1-8339-001143e3f55c__mathematical-expression-and-equation_4.jpg
\frac { \sin ^ 2 2 p } { 2 \cos 2 p } = \frac { 2 \gamma ^ 2 } { x + y }
cfb53691-3c8d-11e1-8339-001143e3f55c__mathematical-expression-and-equation_1.jpg
\rho _ s \prime = \rho _ s ( 1 - f _ H )
d01cc423-4ca2-42b5-a0ad-7775ecedb8a8__mathematical-expression-and-equation_0.jpg
J = ( \gamma D ^ { - 1 } + B ( D ) ) E + ( \gamma X _ { 1 } \prime D ^ { - 1 } + \gamma _ { 1 2 } X _ { 2 } \prime D ^ { - 1 } ) ( L J _ { 0 } \delta _ { 0 } - S q _ { 0 } H _ { 0 } ) +
d06dfe01-3c8d-11e1-1729-001143e3f55c__mathematical-expression-and-equation_17.jpg
\phi ( 0 ) = 0 ,
d06dfe33-3c8d-11e1-1729-001143e3f55c__mathematical-expression-and-equation_9.jpg
| | \tilde { x } _ m - x | | \le | | x _ { m + p } - x | |
d06dfe67-3c8d-11e1-1729-001143e3f55c__mathematical-expression-and-equation_0.jpg