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15
Math.TechQA.Club
2010-08-03 00:13:56
6.1k
Views
Prove that this function is bounded
Published on
03 Aug 2010 - 0:13
#real-analysis
#functional-equations
#asymptotics
4.8k
Views
Function Satisfying $f(x)=f(2x+1)$
Published on
12 Aug 2010 - 10:36
#real-analysis
#functional-equations
1k
Views
Continuous function satisfying $f^{k}(x)=f(x^k)$
Published on
13 Aug 2010 - 13:33
#real-analysis
#functional-equations
8.3k
Views
On the functional square root of $x^2+1$
Published on
31 Mar 2026 - 6:00
#real-analysis
#functions
#functional-equations
#function-and-relation-composition
1.1k
Views
Polynomials which satisfy $p^{2}(x)-1 = p(x^{2}+1)$
Published on
01 Sep 2010 - 8:51
#calculus
#real-analysis
#analysis
#functional-equations
8.8k
Views
Find polynomials such that $(x-16)p(2x)=16(x-1)p(x)$
Published on
02 Sep 2010 - 17:57
#real-analysis
#analysis
#functional-equations
254
Views
How to solve DE that relate values of derivatives at different points?
Published on
04 Sep 2010 - 17:04
#ordinary-differential-equations
#functional-equations
3.5k
Views
Solving the functional Equation $f(f(x))=f(x)+x$
Published on
06 Sep 2010 - 21:50
#real-analysis
#analysis
#functional-equations
1.8k
Views
Solving (quadratic) equations of iterated functions, such as $f(f(x))=f(x)+x$
Published on
09 Sep 2010 - 19:21
#real-analysis
#abstract-algebra
#notation
#functional-equations
249
Views
Finding $\alpha$ such that $f(\alpha(x+y))=f(x)+f(y)$
Published on
11 Sep 2010 - 19:49
#real-analysis
#analysis
#functional-equations
461
Views
Solving $f(f(x))=g(x)$ equations
Published on
19 Sep 2010 - 16:21
#functional-equations
369
Views
Implicit function $y = e^{(y-1)/x}$
Published on
01 Oct 2010 - 18:49
#special-functions
#functional-equations
256
Views
Generalization of cos: is this function known?
Published on
29 Oct 2010 - 20:49
#functions
#special-functions
#functional-equations
218
Views
Solving this set of quadratic equations
Published on
04 Nov 2010 - 20:32
#analysis
#sequences-and-series
#functional-equations
742
Views
Find all continuous functions $f$ on $\mathbb{R}$ satisfying $f(x)=f(\sin x)$ for all $x$.
Published on
11 Nov 2010 - 23:22
#functional-equations
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