Pages that link to "Item:Q1096834"
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The following pages link to On the determination of the jump of a function by its Fourier series (Q1096834):
Displaying 13 items.
- Determination of the jump of a function of generalized bounded variation from the derivatives of the partial sums of its Fourier series (Q295959) (← links)
- Examples of divergent Fourier series for classes of functions of bounded \(\Lambda \)-variation (Q845190) (← links)
- On the jump behavior of distributions and logarithmic averages (Q944354) (← links)
- Determination of jumps of distributions by differentiated means (Q1046934) (← links)
- Fejér's theorem for the classes \({\mathcal W}_ p\) (Q1092269) (← links)
- Determination of the jumps of a bounded function by its Fourier series (Q1385380) (← links)
- Determination of jumps of a function of \(\mathcal V_p\) class by its integrated Fourier-Jacobi series (Q2443514) (← links)
- On determination of jumps in terms of Abel-Poisson mean of Fourier series (Q2474913) (← links)
- The jump of a function determined by its Fourier coefficients (Q2646018) (← links)
- (Q4860715) (← links)
- Determination of a jump by conjugate Fourier-Jacobi series (Q5024441) (← links)
- (Q5693954) (← links)
- Determining the jump of a function of \(m\)-harmonic bounded variation by its Fourier series (Q6086817) (← links)
