English translation of two papers by Polya on real zeros of Fourier transform approximation to Riemann $xi$...
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I am looking for English translation of the following two papers by Polya:
[1] G. Polya, Bemerkung über die Integraldarstellung der Riemannschen $xi$-Funktion,
Acta Math. 48(1926), 305-317; reprinted in his Collected Papers, Vol. II, pp. 243–255.
[2] G. Polya, Über trigonometrische Integrale mit nur reellen Nullstellen,
J. Reine Angew. Math. 158(1927), 6-18; reprinted in his Collected Papers, Vol. II, pp. 265–275.
Thanks a lot for the heads-up!
Mike
number-theory reference-request riemann-zeta
edited Dec 27 '18 at 10:14
Klangen
1,70711334
asked May 9 '14 at 21:12
mikemike
4,35421019
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add a comment |
$begingroup$
I am looking for English translation of the following two papers by Polya:
[1] G. Polya, Bemerkung über die Integraldarstellung der Riemannschen $xi$-Funktion,
Acta Math. 48(1926), 305-317; reprinted in his Collected Papers, Vol. II, pp. 243–255.
[2] G. Polya, Über trigonometrische Integrale mit nur reellen Nullstellen,
J. Reine Angew. Math. 158(1927), 6-18; reprinted in his Collected Papers, Vol. II, pp. 265–275.
Thanks a lot for the heads-up!
Mike
number-theory reference-request riemann-zeta
edited Dec 27 '18 at 10:14
Klangen
1,70711334
asked May 9 '14 at 21:12
mikemike
4,35421019
$endgroup$
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@DietrichBurde Thanks for the correction.
$endgroup$
– mike
May 9 '14 at 21:21
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not sure you need translation, most of maths german papers nearly are only math formulas, they know that people won't read german parts, so they resctrict them to the minimum of the minimum
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– reuns
Jul 31 '15 at 2:14
$begingroup$
@reuns Thanks for the encouragement. I will try.
$endgroup$
– mike
Jul 31 '15 at 18:03
add a comment |
$begingroup$
I am looking for English translation of the following two papers by Polya:
[1] G. Polya, Bemerkung über die Integraldarstellung der Riemannschen $xi$-Funktion,
Acta Math. 48(1926), 305-317; reprinted in his Collected Papers, Vol. II, pp. 243–255.
[2] G. Polya, Über trigonometrische Integrale mit nur reellen Nullstellen,
J. Reine Angew. Math. 158(1927), 6-18; reprinted in his Collected Papers, Vol. II, pp. 265–275.
Thanks a lot for the heads-up!
Mike
number-theory reference-request riemann-zeta
edited Dec 27 '18 at 10:14
Klangen
1,70711334
asked May 9 '14 at 21:12
mikemike
4,35421019
$endgroup$
I am looking for English translation of the following two papers by Polya:
[1] G. Polya, Bemerkung über die Integraldarstellung der Riemannschen $xi$-Funktion,
Acta Math. 48(1926), 305-317; reprinted in his Collected Papers, Vol. II, pp. 243–255.
[2] G. Polya, Über trigonometrische Integrale mit nur reellen Nullstellen,
J. Reine Angew. Math. 158(1927), 6-18; reprinted in his Collected Papers, Vol. II, pp. 265–275.
Thanks a lot for the heads-up!
Mike
number-theory reference-request riemann-zeta
number-theory reference-request riemann-zeta
edited Dec 27 '18 at 10:14
Klangen
1,70711334
asked May 9 '14 at 21:12
mikemike
4,35421019
edited Dec 27 '18 at 10:14
Klangen
1,70711334
asked May 9 '14 at 21:12
mikemike
4,35421019
edited Dec 27 '18 at 10:14
Klangen
1,70711334
edited Dec 27 '18 at 10:14
Klangen
1,70711334
edited Dec 27 '18 at 10:14
Klangen
1,70711334
1,70711334
asked May 9 '14 at 21:12
mikemike
4,35421019
asked May 9 '14 at 21:12
mikemike
4,35421019
asked May 9 '14 at 21:12
mikemike
4,35421019
4,35421019
$begingroup$
@DietrichBurde Thanks for the correction.
$endgroup$
– mike
May 9 '14 at 21:21
$begingroup$
not sure you need translation, most of maths german papers nearly are only math formulas, they know that people won't read german parts, so they resctrict them to the minimum of the minimum
$endgroup$
– reuns
Jul 31 '15 at 2:14
$begingroup$
@reuns Thanks for the encouragement. I will try.
$endgroup$
– mike
Jul 31 '15 at 18:03
add a comment |
$begingroup$
@DietrichBurde Thanks for the correction.
$endgroup$
– mike
May 9 '14 at 21:21
$begingroup$
not sure you need translation, most of maths german papers nearly are only math formulas, they know that people won't read german parts, so they resctrict them to the minimum of the minimum
$endgroup$
– reuns
Jul 31 '15 at 2:14
$begingroup$
@reuns Thanks for the encouragement. I will try.
$endgroup$
– mike
Jul 31 '15 at 18:03
$begingroup$
@DietrichBurde Thanks for the correction.
$endgroup$
– mike
May 9 '14 at 21:21
$begingroup$
@DietrichBurde Thanks for the correction.
$endgroup$
– mike
May 9 '14 at 21:21
$begingroup$
not sure you need translation, most of maths german papers nearly are only math formulas, they know that people won't read german parts, so they resctrict them to the minimum of the minimum
$endgroup$
– reuns
Jul 31 '15 at 2:14
$begingroup$
not sure you need translation, most of maths german papers nearly are only math formulas, they know that people won't read german parts, so they resctrict them to the minimum of the minimum
$endgroup$
– reuns
Jul 31 '15 at 2:14
$begingroup$
@reuns Thanks for the encouragement. I will try.
$endgroup$
– mike
Jul 31 '15 at 18:03
$begingroup$
@reuns Thanks for the encouragement. I will try.
$endgroup$
– mike
Jul 31 '15 at 18:03
add a comment |
1 Answer
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Unfortunately there are no English translations available for these papers. The first one, i.e., Bemerkung über die Integraldarstellung der Riemannschen ξ-Funktion, is shortly discussed in English here by M. Kac:
http://empslocal.ex.ac.uk/people/staff/mrwatkin/zeta/polya.htm
answered Dec 27 '18 at 10:06
KlangenKlangen
1,70711334
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1 Answer
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1 Answer
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Unfortunately there are no English translations available for these papers. The first one, i.e., Bemerkung über die Integraldarstellung der Riemannschen ξ-Funktion, is shortly discussed in English here by M. Kac:
http://empslocal.ex.ac.uk/people/staff/mrwatkin/zeta/polya.htm
answered Dec 27 '18 at 10:06
KlangenKlangen
1,70711334
$endgroup$
add a comment |
$begingroup$
Unfortunately there are no English translations available for these papers. The first one, i.e., Bemerkung über die Integraldarstellung der Riemannschen ξ-Funktion, is shortly discussed in English here by M. Kac:
http://empslocal.ex.ac.uk/people/staff/mrwatkin/zeta/polya.htm
answered Dec 27 '18 at 10:06
KlangenKlangen
1,70711334
$endgroup$
add a comment |
$begingroup$
Unfortunately there are no English translations available for these papers. The first one, i.e., Bemerkung über die Integraldarstellung der Riemannschen ξ-Funktion, is shortly discussed in English here by M. Kac:
http://empslocal.ex.ac.uk/people/staff/mrwatkin/zeta/polya.htm
answered Dec 27 '18 at 10:06
KlangenKlangen
1,70711334
$endgroup$
Unfortunately there are no English translations available for these papers. The first one, i.e., Bemerkung über die Integraldarstellung der Riemannschen ξ-Funktion, is shortly discussed in English here by M. Kac:
http://empslocal.ex.ac.uk/people/staff/mrwatkin/zeta/polya.htm
answered Dec 27 '18 at 10:06
KlangenKlangen
1,70711334
answered Dec 27 '18 at 10:06
KlangenKlangen
1,70711334
answered Dec 27 '18 at 10:06
KlangenKlangen
1,70711334
answered Dec 27 '18 at 10:06
KlangenKlangen
1,70711334
1,70711334
add a comment |
add a comment |
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@DietrichBurde Thanks for the correction.
$endgroup$
– mike
May 9 '14 at 21:21
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not sure you need translation, most of maths german papers nearly are only math formulas, they know that people won't read german parts, so they resctrict them to the minimum of the minimum
$endgroup$
– reuns
Jul 31 '15 at 2:14
$begingroup$
@reuns Thanks for the encouragement. I will try.
$endgroup$
– mike
Jul 31 '15 at 18:03