Namespaces
Variants
Actions

User:Maximilian Janisch/latexlist/latex/19

From Encyclopedia of Mathematics
< User:Maximilian Janisch‎ | latexlist‎ | latex
Revision as of 08:36, 6 September 2019 by Maximilian Janisch (talk | contribs) (AUTOMATIC EDIT of page 19 out of 19 with 83 lines: Updated image/latex database (currently 5483 images latexified; order by Confidence, ascending: False.)
(diff) ← Older revision | Latest revision (diff) | Newer revision → (diff)
Jump to: navigation, search

List

1. i05085060.png ; $A < \operatorname { ln } d X$ ; confidence 0.106

2. a11022079.png ; $M _ { t }$ ; confidence 0.106

3. t09377057.png ; $\mathfrak { A } f ( x ) = \operatorname { lim } _ { U ! x } [ \frac { E _ { x } f ( x _ { \tau } ) - f ( x ) } { E _ { x } \tau } ]$ ; confidence 0.104

4. a0100808.png ; $x _ { 1 } , \ldots , A _ { x _ { 1 } } \ldots x _ { k } , \ldots ,$ ; confidence 0.104

5. g12004053.png ; $| \tilde { \varphi } \mathfrak { u } ( \xi ) | \leq c ^ { - 1 } e ^ { - c | \xi | ^ { 1 / s } }$ ; confidence 0.103

6. a11015015.png ; $F ( t | S ) = F ( a ( t ) | S _ { y } ) , \quad t \geq 0$ ; confidence 0.102

7. e120230115.png ; $E ( L ) = E ^ { d } ( L ) \omega ^ { \alpha } \bigotimes \Delta$ ; confidence 0.101

8. a01055045.png ; $g \neq \theta$ ; confidence 0.098

9. a13004010.png ; $\lambda \varphi 0 , \ldots , \varphi _ { x } - 1$ ; confidence 0.095

10. a13013073.png ; $Q$ ; confidence 0.095

11. a130050216.png ; $A _ { 2 } = \prod _ { m _ { 2 } } ^ { 2 } \geq 2 \zeta ( m ^ { 2 } ) = 2.49$ ; confidence 0.094

12. s08346028.png ; $\operatorname { Ccm } ( G )$ ; confidence 0.094

13. a130040331.png ; $\operatorname { Id } E ( x , x ) \text { and } x , E ( x , y ) | _ { D } y$ ; confidence 0.093

14. t093150450.png ; $\operatorname { sin } 0$ ; confidence 0.092

15. p0737605.png ; $\omega _ { \mathscr { A } } : X ( G ) \rightarrow T$ ; confidence 0.090

16. a0105507.png ; $\varepsilon \in C$ ; confidence 0.090

17. m12013051.png ; $\left. \begin{array}{l}{ \frac { d N ^ { 1 } } { d t } = \lambda _ { ( 1 ) } N ^ { 1 } ( 1 - \frac { N ^ { 1 } } { K _ { ( 1 ) } } - \delta _ { ( 1 ) } \frac { N ^ { 2 } } { K _ { ( 1 ) } } ) }\\{ \frac { d N ^ { 2 } } { d t } = \lambda _ { ( 2 ) } N ^ { 2 } ( 1 - \frac { N ^ { 2 } } { K _ { ( 2 ) } } - \delta _ { ( 2 ) } \frac { N ^ { 1 } } { K _ { ( 2 ) } } ) }\end{array} \right.$ ; confidence 0.089

18. a12022042.png ; $r _ { e . s s } ( T ) \in \sigma _ { ess } ( T )$ ; confidence 0.088

19. e1300308.png ; $\gamma = \left( \begin{array} { l l } { \alpha } & { b } \\ { c } & { d } \end{array} \right) \in GL _ { 2 } ( Q )$ ; confidence 0.088

20. q076820155.png ; $\operatorname { lim } _ { t \rightarrow \infty } P \{ q ( t ) = k \} = \operatorname { lim } _ { t \rightarrow \infty } P \{ q _ { n } = k \} = \frac { ( \alpha \alpha ) ^ { k } } { k ! } e ^ { - \alpha ^ { \prime } \alpha }$ ; confidence 0.087

21. a13024018.png ; $E _ { i }$ ; confidence 0.085

22. h047940319.png ; $\eta : \pi _ { N } \otimes \pi _ { N } \rightarrow \pi _ { N } + 1$ ; confidence 0.085

23. a11006022.png ; $\beta ( A , B ) = \operatorname { sup } _ { C \in A \otimes B } | P _ { A \otimes B } ( C ) - ( P _ { A } \times P _ { B } ) ( C ) | =$ ; confidence 0.084

24. a130040304.png ; $O ( a , b )$ ; confidence 0.083

25. p07474069.png ; $q _ { k } R = p _ { j } ^ { n _ { i } } R _ { R }$ ; confidence 0.083

26. a11032011.png ; $+ h \sum _ { j = 1 } ^ { s } B _ { j } ( h T ) [ f ( t _ { m } + c _ { j } h , u _ { m + 1 } ^ { ( j ) } ) - T u _ { m j } ^ { ( j ) } + 1 ]$ ; confidence 0.083

27. b016960167.png ; $\tilde { \mathfrak { N } } = \mathfrak { N } \backslash ( V _ { j = 1 } ^ { t } \mathfrak { A } ^ { \prime \prime } )$ ; confidence 0.082

28. d12002092.png ; $V _ { V }$ ; confidence 0.082

29. a01043025.png ; $q _ { i h } = \sum _ { j \in S } p _ { i } q _ { h } , \quad i \in S \backslash H , \quad h \in H$ ; confidence 0.082

30. c027320130.png ; $C = R _ { k m m } ^ { i } R _ { k } ^ { k k m }$ ; confidence 0.081

31. a1300409.png ; $\lambda ^ { F m } ( \varphi 0 , \dots , \varphi _ { m } - 1 )$ ; confidence 0.080

32. a130040736.png ; $^ { * } L D S = \cup \{ \text { Alg } Mod ^ { * } L D S _ { P } : \text { Paset } \}$ ; confidence 0.080

33. a130040627.png ; $\langle F m _ { P } , \operatorname { mod } e l s s _ { P } \rangle$ ; confidence 0.080

34. c0270004.png ; $E _ { e } ^ { t X } 1$ ; confidence 0.078

35. a130040335.png ; $E ( x , y ) \nmid _ { D } E ( y , x ) , \quad E ( x , y ) , E ( y , z ) | _ { D } E ( x , z )$ ; confidence 0.078

36. a130240422.png ; $1$ ; confidence 0.077

37. a01021072.png ; $\mathfrak { C } 1 , \ldots , \mathfrak { C } _ { x }$ ; confidence 0.076

38. a014060135.png ; $W _ { N } \rightarrow W _ { n }$ ; confidence 0.076

39. d0335707.png ; $\prod _ { i \in I } \sum _ { j \in J ( i ) } \alpha _ { i j } = \sum _ { \phi \in \Phi } \prod _ { i \in I } \alpha _ { i \phi ( i ) }$ ; confidence 0.076

40. o07037028.png ; $\sum _ { n = 0 } ^ { \infty } a _ { \tilde { m } } ^ { 2 } ( f ) = \int _ { \mathscr { x } } ^ { b } f ^ { 2 } ( x ) d x$ ; confidence 0.076

41. t11002078.png ; $M _ { \mathscr { C } } M _ { b } M _ { \alpha ^ { \prime } } M _ { \phi }$ ; confidence 0.076

42. s08659060.png ; $\mathfrak { p } \not p \not \sum _ { n = 1 } ^ { \infty } A _ { n }$ ; confidence 0.075

43. a120050123.png ; $S _ { e } ^ { - s A ( t , u ) } \supset e ^ { - s A ( t , u ) } S$ ; confidence 0.075

44. a110040245.png ; $I _ { A / P } ^ { B }$ ; confidence 0.075

45. c02203033.png ; $C _ { \omega }$ ; confidence 0.073

46. a0102404.png ; $F ( z , w ) \equiv \alpha _ { 0 } ( z ) w ^ { \prime \prime } + \alpha _ { 1 } ( z ) w ^ { \prime \prime } - 1 + \ldots + \alpha _ { x } ( z ) = 0$ ; confidence 0.073

47. a01280065.png ; $\times \frac { \partial ^ { m + n } } { \partial x ^ { m } \partial y ^ { n } } [ x ^ { \gamma + m - 1 } y ^ { \prime } + n - 1 _ { ( 1 - x - y ) } \alpha + w + n - \gamma - \gamma ^ { \prime } ]$ ; confidence 0.072

48. j0543403.png ; $J = \left| \begin{array} { c c c c } { J _ { n _ { 1 } } ( \lambda _ { 1 } ) } & { \square } & { \square } & { \square } \\ { \square } & { \ldots } & { \square } & { 0 } \\ { 0 } & { \square } & { \ldots } & { \square } \\ { \square } & { \square } & { \square } & { J _ { n _ { S } } ( \lambda _ { s } ) } \end{array} \right|$ ; confidence 0.072

49. a01068024.png ; $\operatorname { lim } _ { x \rightarrow \infty } \left( \begin{array} { c } { \sum _ { n \leq x , n \atop x } 1 } \\ { \frac { n ( n ) \neq 0 } { x } } \end{array} \right) = 1$ ; confidence 0.072

50. e12010035.png ; $f ^ { em } = 0 = \operatorname { div } t ^ { em } f - \frac { \partial G ^ { em f } } { \partial t }$ ; confidence 0.071

51. f12021089.png ; $\pi ( \lambda ) = ( \lambda + 2 ) ( \lambda + 1 ) \alpha ^ { 2 } 0 + ( \lambda + 1 ) \alpha ^ { 1 } 0 + a ^ { 0 } =$ ; confidence 0.071

52. s08742067.png ; $\{ f \rangle _ { P } \sim | V |$ ; confidence 0.071

53. a130040605.png ; $g _ { S _ { P } , \mathfrak { M } } ( \varphi ) = \operatorname { mng } _ { S } _ { P } , \mathfrak { M } ( \psi )$ ; confidence 0.071

54. a130040539.png ; $t _ { G } \theta _ { 0 } , \ldots , \theta _ { n - 1 } \gg \xi$ ; confidence 0.070

55. a01018019.png ; $z \frac { \operatorname { lim } } { z \rightarrow z _ { 0 } } \quad S ( z ) = S ( z 0 )$ ; confidence 0.069

56. a110010198.png ; $\leq \| T \| ^ { T ^ { - 1 } } \| \| \delta A \| \frac { 1 } { \operatorname { min } } | \hat { \lambda } - \lambda _ { i } |$ ; confidence 0.069

57. b01615033.png ; $\operatorname { Re } _ { c _ { N } } = n$ ; confidence 0.069

58. i05195031.png ; $\frac { ( x - x _ { k } - 1 ) ( x - x _ { k + 1 } ) } { ( x _ { k } - x _ { k - 1 } ) ( x _ { k } - x _ { k + 1 } ) } f ( x _ { k } ) + \frac { ( x - x _ { k - 1 } ) ( x - x _ { k } ) } { ( x _ { k } + 1 - x _ { k - 1 } ) ( x _ { k + 1 } - x _ { k } ) } f ( x _ { k + 1 } )$ ; confidence 0.069

59. d03334050.png ; $c * x = \frac { 1 } { I J } \sum _ { i j } c _ { j } = \frac { 1 } { I } \sum _ { i } c _ { i } x = \frac { 1 } { J } \sum _ { j } c * j$ ; confidence 0.068

60. a130040530.png ; $\varphi _ { 0 } , \ldots , \varphi _ { n - 1 } \gg \varphi _ { n }$ ; confidence 0.068

61. l12012087.png ; $Z _ { \text { tot } S } = Z$ ; confidence 0.066

62. t093230103.png ; $\left. \begin{array} { c c c } { \square } & { \square } & { B P L } \\ { \square } & { \square } & { \downarrow } \\ { X } & { \vec { \tau } _ { X } } & { B G } \end{array} \right.$ ; confidence 0.066

63. a130040425.png ; $\langle A , F \rangle \in M od ^ { * } L D$ ; confidence 0.065

64. a12005034.png ; $\operatorname { lim } _ { t \rightarrow S } U ( t , s ) u _ { 0 } = u _ { 0 } \text { for } u _ { 0 } \in \overline { D ( A ( s ) ) }$ ; confidence 0.064

65. a01008023.png ; $A _ { x _ { 1 } } ^ { \prime } \ldots x _ { k } = A _ { 1 } \cap \ldots \cap A _ { x _ { 1 } } \ldots x _ { k }$ ; confidence 0.061

66. a130040414.png ; $^ { * } L D = S PP _ { U } Mod ^ { * } L _ { D }$ ; confidence 0.061

67. a11030037.png ; $C ^ { 4 } P ^ { 3 }$ ; confidence 0.060

68. b01661030.png ; $R _ { y } ^ { t }$ ; confidence 0.060

69. s08730040.png ; $Q _ { 1 }$ ; confidence 0.060

70. a130040145.png ; $T , \varphi \operatorname { log } 5 \psi$ ; confidence 0.060

71. a11016069.png ; $\| x \| _ { A } = \langle A x , x \rangle ^ { 1 / 2 }$ ; confidence 0.059

72. w12011024.png ; $\alpha ^ { \psi } = Op ( J ^ { 1 / 2 } \alpha )$ ; confidence 0.058

73. a11035026.png ; $\delta _ { \lambda } ( t ) \psi ^ { ( x , y ) _ { \nu } } ( t )$ ; confidence 0.057

74. g0434801.png ; $\quad f j ( x ) - \alpha j = \alpha _ { j 1 } x _ { 1 } + \ldots + \alpha _ { j n } x _ { n } - \alpha _ { j } = 0$ ; confidence 0.057

75. m0650309.png ; $x = x \operatorname { cos } \phi + y \operatorname { sin } \phi + \alpha$ ; confidence 0.056

76. a130240244.png ; $= \operatorname { sin } \gamma q$ ; confidence 0.055

77. g04441010.png ; $A = \underbrace { \operatorname { lim } _ { n } \frac { \operatorname { lim } } { x \nmid x _ { 0 } } } s _ { n } ( x )$ ; confidence 0.055

78. a130040309.png ; $\epsilon 0,0 ( x , y , z , w ) \approx \epsilon 0,1 ( x , y , z , w ) , \ldots , \epsilon _ { m - 1,0 } ( x , y , z , w ) \approx \epsilon _ { m - 1 } , 1 ( x , y , z , w )$ ; confidence 0.055

79. e03691064.png ; $( e ^ { z } 1 ) ^ { z } = e ^ { z } 1 ^ { z _ { 2 } }$ ; confidence 0.053

80. a130050148.png ; $= 1 + \sum | p _ { 1 } | ^ { - r _ { 1 } z } \ldots | p _ { x _ { 2 } } | ^ { - r _ { m } z } =$ ; confidence 0.052

81. j05420029.png ; $f _ { 0 } ( z _ { j } ) = \left\{ \begin{array} { l l } { \alpha ^ { ( j ) } z _ { j } + \text { non-positive powers of } z _ { j } } & { \text { if } j \leq r } \\ { z _ { j } + \sum _ { s = x _ { j } } ^ { \infty } a _ { s } ^ { ( j ) } z _ { j } ^ { - s } } & { \text { if } j > r } \end{array} \right.$ ; confidence 0.051

82. a01022078.png ; $W = \left\| \begin{array} { c c c c c c } { \pi i } & { \ldots } & { 0 } & { a _ { 11 } } & { \ldots } & { a _ { 1 p } } \\ { \cdots } & { \cdots } & { \cdots } & { \cdots } & { \cdots } & { \cdots } \\ { 0 } & { \ldots } & { \pi i } & { a _ { p 1 } } & { \ldots } & { a _ { p p } } \end{array} \right\|$ ; confidence 0.051

83. a1200801.png ; $\left. \begin{array}{l}{ \frac { \partial ^ { 2 } u } { \partial t ^ { 2 } } = \sum _ { i , j = 1 } ^ { m } \frac { \partial } { \partial x _ { i } } \{ \alpha _ { j } , ( x ) \frac { \partial u } { \partial x _ { j } } \} + c ( x ) u + f ( x , t ) }\\{ ( x , t ) \in \Omega \times [ 0 , T ] }\\{ u ( x , 0 ) = u _ { 0 } ( x ) , \frac { \partial u } { \partial t } ( x , 0 ) = u _ { 1 } ( x ) , x \in \Omega }\end{array} \right.$ ; confidence 0.050

How to Cite This Entry:
Maximilian Janisch/latexlist/latex/19. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Maximilian_Janisch/latexlist/latex/19&oldid=43947