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  1. documentclass{beamer}
  2. usepackage[latin1]{inputenc}
  3. usepackage[T1]{fontenc}
  4. usepackage{amsmath,amssymb,amsfonts} %math
  5. usepackage{graphicx}
  6. usepackage{pifont} %bouni
  7. %--------------------
  8. usepackage[most]{tcolorbox}
  9. newtcolorbox{mybox}[2][]{%
  10. colback=bg,
  11. colframe=blue!75!black,
  12. fonttitle=bfseries,
  13. coltitle=blue!75!black,
  14. colbacktitle=bg,
  15. enhanced,
  16. attach boxed title to top left={yshift=-1.2mm, xshift=2mm},
  17. title=#2,
  18. #1}
  19.  
  20. usepackage{color} %couleur
  21.  
  22. usetheme{Warsaw}
  23.  
  24. begin{document}
  25. begin{frame}{}
  26. begin{mybox}
  27. [colframe=blue!75!black,coltitle=black!75!black,colbacktitle=white!90!blue,
  28. ]{ding{43} Definition}
  29. Let ${bf T} = (T_1,cdots, T_d)$ be $d$-tuple of operators in $mathcal{B}
  30. (mathcal{H}).$ The joint numerical range of ${bf T}$ is the set $JtW({bf
  31. T})$ of $mathbb{C}^d$ such
  32. that
  33. $$JtW({bf T})={(langle T_1 x; |;xrangle,langle T_1 x;
  34. |;xrangle,cdots,langle T_d x
  35. |;xrangle);:x in mathcal{H},;;|x|=1}.$$
  36. end{mybox}
  37. end{frame}
  38. end{document}
  39.  
  40. documentclass{beamer}
  41. usepackage[latin1]{inputenc}
  42. usepackage[T1]{fontenc}
  43. %-----
  44. usepackage{amsmath,amssymb,amsfonts} %math
  45. usepackage{graphicx}
  46. usepackage{pifont} %bouni
  47. %--------------------
  48. usepackage[most]{tcolorbox}
  49. newtcolorbox{mybox}[2][]{%
  50. colback=bg,
  51. colframe=blue!75!black,
  52. fonttitle=bfseries,
  53. coltitle=blue!75!black,
  54. colbacktitle=bg,
  55. enhanced,
  56. attach boxed title to top left={yshift=-1.2mm, xshift=2mm},
  57. title=#2,
  58. #1}
  59.  
  60. usepackage{color} %couleur
  61.  
  62. usetheme{Warsaw}
  63.  
  64. begin{document}
  65. begin{frame}{}
  66. begin{mybox}
  67. [oversize, colframe=blue!75!black,coltitle=black!75!black,colbacktitle=white!90!blue,
  68. ]{ding{43} Definition}
  69. Let ${bf T} = (T_1,cdots, T_d)$ be $d$-tuple of operators in $mathcal{B}
  70. (mathcal{H}).$ The joint numerical range of ${bf T}$ is the set $JtW({bf
  71. T})$ of $mathbb{C}^d$ such
  72. that
  73. $$JtW({bf T})={(langle T_1 x; |;xrangle,langle T_1 x;
  74. |;xrangle,cdots,langle T_d x
  75. |;xrangle);:x in mathcal{H},;;|x|=1}.$$
  76. end{mybox}
  77.  
  78. end{frame}
  79. end{document}
  80.  
  81. documentclass{beamer}
  82.  
  83. usepackage[latin1]{inputenc}
  84. usepackage[T1]{fontenc}
  85. usepackage{amsmath,amssymb,amsfonts} %math
  86. usepackage{graphicx}
  87. usepackage{pifont} %bouni
  88. usepackage[most]{tcolorbox}
  89. usepackage{color} %couleur
  90.  
  91. usetheme{Warsaw}
  92.  
  93. newtcolorbox{mybox}[2][]{%
  94. width=1.05textwidth,
  95. left skip=-0.5cm,
  96. colback=bg,
  97. colframe=blue!75!black,
  98. fonttitle=bfseries,
  99. coltitle=blue!75!black,
  100. colbacktitle=bg,
  101. enhanced,
  102. attach boxed title to top left={yshift=-1.2mm, xshift=2mm},
  103. title=#2,
  104. #1}
  105.  
  106. begin{document}
  107.  
  108. begin{frame}{}
  109. begin{mybox}[%
  110. colframe=blue!75!black,
  111. coltitle=black!75!black,
  112. colbacktitle=white!90!blue,
  113. ] {ding{43} Definition}
  114.  
  115. Let ${bf T} = (T_1,cdots, T_d)$ be $d$-tuple of operators in $mathcal{B} (mathcal{H}).$ The joint numerical range of ${bf T}$ is the set $JtW({bf T})$ of $mathbb{C}^d$ such that
  116.  
  117. [
  118. JtW({bf T})={(langle T_1 x|xrangle,langle T_1 x|xrangle,cdots,langle T_d x|xrangle):x in mathcal{H},|x|=1}.
  119. ]
  120.  
  121. end{mybox}
  122. end{frame}
  123.  
  124. end{document}
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