Let (u(x)=mathbb{1}_{[0,1)}(x)). Show that the Haar-Fourier series for (u) converges for all (1 leqslant p
Question:
Let \(u(x)=\mathbb{1}_{[0,1)}(x)\). Show that the Haar-Fourier series for \(u\) converges for all \(1 \leqslant p<\infty\) in \(L^{p}\)-sense to \(u\). Is this true also for the Haar wavelet expansion?
Fantastic news! We've Found the answer you've been seeking!
Step by Step Answer:
function we have This is not as trivial as it looks in ...View the full answer
Answered By
Ali Khawaja
my expertise are as follows: financial accounting : - journal entries - financial statements including balance sheet, profit & loss account, cash flow statement & statement of changes in equity -consolidated statement of financial position. -ratio analysis -depreciation methods -accounting concepts -understanding and application of all international financial reporting standards (ifrs) -international accounting standards (ias) -etc business analysis : -business strategy -strategic choices -business processes -e-business -e-marketing -project management -finance -hrm financial management : -project appraisal -capital budgeting -net present value (npv) -internal rate of return (irr) -net present value(npv) -payback period -strategic position -strategic choices -information technology -project management -finance -human resource management auditing: -internal audit -external audit -substantive procedures -analytic procedures -designing and assessment of internal controls -developing the flow charts & data flow diagrams -audit reports -engagement letter -materiality economics: -micro -macro -game theory -econometric -mathematical application in economics -empirical macroeconomics -international trade -international political economy -monetary theory and policy -public economics ,business law, and all regarding commerce
1+ Reviews
10+ Question Solved
Related Book For 
Question Posted:
