query: Uniform convergence in a proof of a property of mollifiers in Evans's Partial Differential Equations
positive_passages.docid: 111812
positive_passages.text: Uniform Convergence of Difference Quotients to Partial Derivative
negative_passages.docid: 142854
negative_passages.text: Convergence of Integrals - A Problem
negative_passages.docid: 77644
negative_passages.text: polynomial converges uniformily to analytic function
negative_passages.docid: 22067
negative_passages.text: Generalisation of Dominated Convergence Theorem
negative_passages.docid: 62192
negative_passages.text: Proof $L{\rm{[}}\frac{{x(t)}}{t}{\rm{] = }}\int_s^\infty {X(u)du} $
negative_passages.docid: 52545
negative_passages.text: Prove limit converges in definition of $e.$
negative_passages.docid: 10408
negative_passages.text: Uniformly convergence of $f_{n+1}(x)= \int^x_0 f_n(t)dt$
negative_passages.docid: 95962
negative_passages.text: proving a theorem from limit using Hopital rule
negative_passages.docid: 113141
negative_passages.text: Prove that $\lim_{n \to \infty}\bigg[\int_0^1f(t)^n \text{dt}\bigg]^{1/n}=M$
negative_passages.docid: 65346
negative_passages.text: Characterisation of uniformly continuous function
negative_passages.docid: 124382
negative_passages.text: Showing that $f_n:[0,1]\to\mathbb{R}$ when $f_n=nx(1-x)^n$ converges pointwise but not uniformly
negative_passages.docid: 153063
negative_passages.text: Uniform convergence of $f_n(x)=nx^n(1-x)$ for $x \in [0,1]$?
negative_passages.docid: 92289
negative_passages.text: Proof that Radius of Convergence Extend to Nearest Singularity
negative_passages.docid: 4199
negative_passages.text: Evans PDE Problem 5.15: Poincaré inequality for functions with large zero set
negative_passages.docid: 22109
negative_passages.text: Convergence of $\int_0^\infty \sin(t)/t^\gamma \mathrm{d}t$
negative_passages.docid: 157762
negative_passages.text: Showing $f_n(x):=\frac{x}{1+n^2x^2}$ uniformly convergent in $\mathbb R$ using $\epsilon-n_0$
negative_passages.docid: 121271
negative_passages.text: Stirling's Approximation Proof