query: Norm of the multiplication operator $f\mapsto (x\mapsto xf(x))$ on $L^2[a,b]$
positive_passages.docid: 157455
positive_passages.text: Show that the norm of the multiplication operator $M_f$ on $L^2[0,1]$ is $\|f\|_\infty$
negative_passages.docid: 127248
negative_passages.text: Norm and unit sphere
negative_passages.docid: 138459
negative_passages.text: Norm and Algebraic Integers
negative_passages.docid: 125277
negative_passages.text: Image of the tensor product of strict maps of Banach spaces
negative_passages.docid: 82018
negative_passages.text: Norm equivalence (Frobenius and infinity)
negative_passages.docid: 116273
negative_passages.text: Does every $\mathbb{R},\mathbb{C}$ vector space have a norm?
negative_passages.docid: 8805
negative_passages.text: Bounded linear operators that commute with translation
negative_passages.docid: 144656
negative_passages.text: Linear functional and a bounded norm
negative_passages.docid: 149664
negative_passages.text: Norm is sup of inner products (proof).
negative_passages.docid: 81229
negative_passages.text: Show that $(C([a,b]),\|{\cdot}\|_2)$ is not a complete normed vector space
negative_passages.docid: 55488
negative_passages.text: Proving that $\operatorname{codim}(X,Y)=\dim(\mathcal{O}_{X,\eta})$
negative_passages.docid: 88535
negative_passages.text: Relation between the distance from a point to the resolvent set of a self-adjoint operator and the norm of a related operator
negative_passages.docid: 150287
negative_passages.text: Spectral radii and norms of similar elements in a C*-algebra: $\|bab^{-1}\|<1$ if $b=(\sum_{n=0}^\infty (a^*)^n a^n)^{1/2}$
negative_passages.docid: 154226
negative_passages.text: Upper bound for norm of Hilbert space operator
negative_passages.docid: 145535
negative_passages.text: Product norm on infinite product space
negative_passages.docid: 6202
negative_passages.text: $V$ be a vector space , $T:V \to V$ be a linear operator , then is $\ker (T) \cap R(T) \cong R(T)/R(T^2) $?
negative_passages.docid: 89555
negative_passages.text: Inequality for the p norm of a convolution