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Find link is a tool written by Edward Betts .
searching for Cauchy–Schwarz inequality 8 found (138 total)
alternate case: cauchy–Schwarz inequality
Brezis–Gallouët inequality
(1,004 words)
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\end{aligned}}} owing to the preceding inequalities and to the Cauchy -Schwarz inequality . This yields ‖ v ^ ‖ L 1 ( R 2 ) ≤ C ( log ( 1 + R ) ) 1 2 +
Borel–Cantelli lemma
(2,329 words)
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_{i=m}^{n}A_{i}\right)=\Pr(S_{m,n}>0).} Now, notice that by the Cauchy -Schwarz Inequality , E [ X ] 2 ≤ E [ X 1 { X > 0 } ] 2 ≤ E [ X 2 ] Pr ( X > 0 ) ,
Stress majorization
(1,171 words)
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_{j=1,j\neq i}^{n}b_{ij}} . Proof of this inequality is by the Cauchy -Schwarz inequality , see Borg (pp. 152–153). Thus, we have a simple quadratic function
Gelfand–Naimark–Segal construction
(2,463 words)
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:=\rho (b^{*}a),\;a,b\in A} , which is well-defined due to the Cauchy –Schwarz inequality . The Cauchy completion of A / I {\displaystyle A/I} in the norm
Stinespring dilation theorem
(2,113 words)
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positive semidefinite Hermitian sesquilinear forms satisfy the Cauchy –Schwarz inequality , the subset K ′ = { x ∈ K ∣ ⟨ x , x ⟩ K = 0 } ⊂ K {\displaystyle
Zermelo's navigation problem
(2,010 words)
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_{2}^{2}(\mathbf {d} _{1}\cdot \mathbf {w} )^{2}}{c^{6}}}} Using the Cauchy –Schwarz inequality , we obtain ( d 1 ⋅ d 2 ) 2 ≤ d 1 2 ⋅ d 2 2 {\displaystyle (\mathbf
Fréchet derivative
(4,690 words)
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{\displaystyle \|h\|\to 0,\langle x,h\rangle \to 0} and because of the Cauchy -Schwarz inequality ⟨ x , h ‖ h ‖ ⟩ {\displaystyle \left\langle x,{\frac {h}{\|h\|}}\right\rangle
Marcum Q-function
(7,425 words)
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Q_{1}(a,b),\qquad \zeta >1.} Another such bound obtained via Cauchy -Schwarz inequality is given as e − b 2 / 2 ≤ Q n ( a , b ) ≤ 1 2 2 n − 1 2 + ζ 2