Hassler Whitney (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Hassler Whitney" in English language version.

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ams.org

mathscinet.ams.org

Thom (1990, p. 474) and Chern (1994, p. 465). Thom, René (1990), "La vie et l'œuvre de Hassler Whitney", Comptes rendus de l'Académie des sciences. Série générale, La Vie des sciences (in French), 7 (6): 473–476, MR 1105198, Zbl 0722.01025, available from Gallica. Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754.
According to Chern (1994, p. 465) and Thom (1990, p. 474): Thom cites Josiah Whitney explicitly while Chern simply states that:-"... a great uncle was the first to survey Mount Whitney". Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754. Thom, René (1990), "La vie et l'œuvre de Hassler Whitney", Comptes rendus de l'Académie des sciences. Série générale, La Vie des sciences (in French), 7 (6): 473–476, MR 1105198, Zbl 0722.01025, available from Gallica.
Whitney (1933). Whitney, Hassler (1933), "2-Isomorphic Graphs", American Journal of Mathematics, 55 (1): 245–254, doi:10.2307/2371127, JFM 59.1235.01, JSTOR 2371127, MR 1506961, Zbl 0006.37005.
According to Oxley (1992, pp. 147–153). Recall that two graphs $G$ and $G' Oxley, James (1992), Matroid Theory, Oxford Graduate Texts in Mathematics, vol. 3, Oxford: The Clarendon Press, Oxford University Press, pp. xii+532, ISBN 0-19-853563-5, MR 1207587, Zbl 0784.05002 .$
Harrison, Jenny (1993), "Stokes' theorem for nonsmooth chains", Bulletin of the American Mathematical Society, New Series, 29 (2): 235–242, arXiv:math/9310231, Bibcode:1993math.....10231H, doi:10.1090/S0273-0979-1993-00429-4, MR 1215309, S2CID 17436511, Zbl 0863.58008, Much of the vast literature on the integral during the last two centuries concerns extending the class of integrable functions. In contrast, our viewpoint is akin to that taken by Hassler Whitney.

ams.org

See Federer's review (1958). Federer, Herbert (1958), "Review: Geometric integration theory, by H. Whitney", Bulletin of the American Mathematical Society, 64 (1): 38–41, doi:10.1090/s0002-9904-1958-10143-3.

arxiv.org

Harrison, Jenny (1993), "Stokes' theorem for nonsmooth chains", Bulletin of the American Mathematical Society, New Series, 29 (2): 235–242, arXiv:math/9310231, Bibcode:1993math.....10231H, doi:10.1090/S0273-0979-1993-00429-4, MR 1215309, S2CID 17436511, Zbl 0863.58008, Much of the vast literature on the integral during the last two centuries concerns extending the class of integrable functions. In contrast, our viewpoint is akin to that taken by Hassler Whitney.

bnf.fr

gallica.bnf.fr

Thom (1990, p. 474) and Chern (1994, p. 465). Thom, René (1990), "La vie et l'œuvre de Hassler Whitney", Comptes rendus de l'Académie des sciences. Série générale, La Vie des sciences (in French), 7 (6): 473–476, MR 1105198, Zbl 0722.01025, available from Gallica. Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754.
According to Chern (1994, p. 465) and Thom (1990, p. 474): Thom cites Josiah Whitney explicitly while Chern simply states that:-"... a great uncle was the first to survey Mount Whitney". Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754. Thom, René (1990), "La vie et l'œuvre de Hassler Whitney", Comptes rendus de l'Académie des sciences. Série générale, La Vie des sciences (in French), 7 (6): 473–476, MR 1105198, Zbl 0722.01025, available from Gallica.

celebratio.org

Kendig (2013, p. 18) clarifies Princeton, NJ as his correct death place. Kendig, Keith (August 2013), "Hassler Whitney", Celebratio Mathematica, 2013 (1), retrieved November 27, 2014
According to Kendig (2013, p. 18). Kendig also writes that him apparently being in good health, the physicians attributed the cause of the stroke to the treatments for prostate cancer he was undergoing. Kendig, Keith (August 2013), "Hassler Whitney", Celebratio Mathematica, 2013 (1), retrieved November 27, 2014
The story of his resting place is reported by Chern (1994, p. 467): see also Kendig (2013, p. 18). Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754. Kendig, Keith (August 2013), "Hassler Whitney", Celebratio Mathematica, 2013 (1), retrieved November 27, 2014
See Kendig (2013, pp. 8–10). Kendig, Keith (August 2013), "Hassler Whitney", Celebratio Mathematica, 2013 (1), retrieved November 27, 2014
See (Kendig 2013, p. 9). Kendig, Keith (August 2013), "Hassler Whitney", Celebratio Mathematica, 2013 (1), retrieved November 27, 2014
See (Kendig 2013, pp. 9–10). Kendig, Keith (August 2013), "Hassler Whitney", Celebratio Mathematica, 2013 (1), retrieved November 27, 2014

doi.org

Whitney (1933). Whitney, Hassler (1933), "2-Isomorphic Graphs", American Journal of Mathematics, 55 (1): 245–254, doi:10.2307/2371127, JFM 59.1235.01, JSTOR 2371127, MR 1506961, Zbl 0006.37005.
See Federer's review (1958). Federer, Herbert (1958), "Review: Geometric integration theory, by H. Whitney", Bulletin of the American Mathematical Society, 64 (1): 38–41, doi:10.1090/s0002-9904-1958-10143-3.
Harrison, Jenny (1993), "Stokes' theorem for nonsmooth chains", Bulletin of the American Mathematical Society, New Series, 29 (2): 235–242, arXiv:math/9310231, Bibcode:1993math.....10231H, doi:10.1090/S0273-0979-1993-00429-4, MR 1215309, S2CID 17436511, Zbl 0863.58008, Much of the vast literature on the integral during the last two centuries concerns extending the class of integrable functions. In contrast, our viewpoint is akin to that taken by Hassler Whitney.

harvard.edu

ui.adsabs.harvard.edu

Harrison, Jenny (1993), "Stokes' theorem for nonsmooth chains", Bulletin of the American Mathematical Society, New Series, 29 (2): 235–242, arXiv:math/9310231, Bibcode:1993math.....10231H, doi:10.1090/S0273-0979-1993-00429-4, MR 1215309, S2CID 17436511, Zbl 0863.58008, Much of the vast literature on the integral during the last two centuries concerns extending the class of integrable functions. In contrast, our viewpoint is akin to that taken by Hassler Whitney.

jstor.org

Thom (1990, p. 474) and Chern (1994, p. 465). Thom, René (1990), "La vie et l'œuvre de Hassler Whitney", Comptes rendus de l'Académie des sciences. Série générale, La Vie des sciences (in French), 7 (6): 473–476, MR 1105198, Zbl 0722.01025, available from Gallica. Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754.
Chern (1994, p. 465) Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754.
According to Chern (1994, p. 465) and Thom (1990, p. 474): Thom cites Josiah Whitney explicitly while Chern simply states that:-"... a great uncle was the first to survey Mount Whitney". Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754. Thom, René (1990), "La vie et l'œuvre de Hassler Whitney", Comptes rendus de l'Académie des sciences. Série générale, La Vie des sciences (in French), 7 (6): 473–476, MR 1105198, Zbl 0722.01025, available from Gallica.
The story of his resting place is reported by Chern (1994, p. 467): see also Kendig (2013, p. 18). Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754. Kendig, Keith (August 2013), "Hassler Whitney", Celebratio Mathematica, 2013 (1), retrieved November 27, 2014
See (Chern 1994, p. 465). Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754.
Whitney (1933). Whitney, Hassler (1933), "2-Isomorphic Graphs", American Journal of Mathematics, 55 (1): 245–254, doi:10.2307/2371127, JFM 59.1235.01, JSTOR 2371127, MR 1506961, Zbl 0006.37005.

lms.ac.uk

See the official list of honorary members redacted by Fisher (2012). Fisher, Elizabeth (9 November 2012), Full list of Honorary Members (PDF), London Mathematical Society, retrieved 14 July 2013.

nytimes.com

Fowler (1989). Fowler, Glenn (May 12, 1989), "Hassler Whitney, Geometrician; He Eased 'Mathematics Anxiety'", The New York Times, retrieved 9 January 2012.
Hechinger, Fred (10 June 1986). "About Education; Learning Math by Thinking". The New York Times. Retrieved 12 November 2021.

semanticscholar.org

api.semanticscholar.org

Harrison, Jenny (1993), "Stokes' theorem for nonsmooth chains", Bulletin of the American Mathematical Society, New Series, 29 (2): 235–242, arXiv:math/9310231, Bibcode:1993math.....10231H, doi:10.1090/S0273-0979-1993-00429-4, MR 1215309, S2CID 17436511, Zbl 0863.58008, Much of the vast literature on the integral during the last two centuries concerns extending the class of integrable functions. In contrast, our viewpoint is akin to that taken by Hassler Whitney.

st-and.ac.uk

www-history.mcs.st-and.ac.uk

O'Connor, JJ and E F Robertson. "Hassler Whitney". Retrieved 2013-04-16.

washington.edu

math.washington.edu

According to Johnson, Will. "Matroids" (PDF). Retrieved 5 February 2013..

zbmath.org

Thom (1990, p. 474) and Chern (1994, p. 465). Thom, René (1990), "La vie et l'œuvre de Hassler Whitney", Comptes rendus de l'Académie des sciences. Série générale, La Vie des sciences (in French), 7 (6): 473–476, MR 1105198, Zbl 0722.01025, available from Gallica. Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754.
According to Chern (1994, p. 465) and Thom (1990, p. 474): Thom cites Josiah Whitney explicitly while Chern simply states that:-"... a great uncle was the first to survey Mount Whitney". Chern, Shiing-Shen (September 1994), "Hassler Whitney (23 March 1907-10 May 1989)", Proc. Am. Philos. Soc., 138 (3): 464–467, JSTOR 986754. Thom, René (1990), "La vie et l'œuvre de Hassler Whitney", Comptes rendus de l'Académie des sciences. Série générale, La Vie des sciences (in French), 7 (6): 473–476, MR 1105198, Zbl 0722.01025, available from Gallica.
Whitney (1992a, p. xi) and Whitney (1992b, p. xi), section, "Academic Appointments and Awards". Whitney, Hassler (1992a), Eells, James; Toledo, Domingo (eds.), The collected papers of Hassler Whitney. Volume I., Contemporary Mathematicians, Basel–Boston–Stuttgart: Birkhäuser Verlag, pp. xiv+590, ISBN 0-8176-3558-0, Zbl 0746.01016. Whitney, Hassler (1992b), Eells, James; Toledo, Domingo (eds.), The collected papers of Hassler Whitney. Volume II., Contemporary Mathematicians, Boston–Basel–Berlin: Birkhäuser Verlag, pp. xiv+596, ISBN 0-8176-3559-9, Zbl 0746.01016.
Whitney (1933). Whitney, Hassler (1933), "2-Isomorphic Graphs", American Journal of Mathematics, 55 (1): 245–254, doi:10.2307/2371127, JFM 59.1235.01, JSTOR 2371127, MR 1506961, Zbl 0006.37005.
According to Oxley (1992, pp. 147–153). Recall that two graphs $G$ and $G' Oxley, James (1992), Matroid Theory, Oxford Graduate Texts in Mathematics, vol. 3, Oxford: The Clarendon Press, Oxford University Press, pp. xii+532, ISBN 0-19-853563-5, MR 1207587, Zbl 0784.05002 .$
Harrison, Jenny (1993), "Stokes' theorem for nonsmooth chains", Bulletin of the American Mathematical Society, New Series, 29 (2): 235–242, arXiv:math/9310231, Bibcode:1993math.....10231H, doi:10.1090/S0273-0979-1993-00429-4, MR 1215309, S2CID 17436511, Zbl 0863.58008, Much of the vast literature on the integral during the last two centuries concerns extending the class of integrable functions. In contrast, our viewpoint is akin to that taken by Hassler Whitney.
Complete bibliography in Whitney (1992a, pp. xii–xiv) and Whitney (1992b, pp. xii–xiv). Whitney, Hassler (1992a), Eells, James; Toledo, Domingo (eds.), The collected papers of Hassler Whitney. Volume I., Contemporary Mathematicians, Basel–Boston–Stuttgart: Birkhäuser Verlag, pp. xiv+590, ISBN 0-8176-3558-0, Zbl 0746.01016. Whitney, Hassler (1992b), Eells, James; Toledo, Domingo (eds.), The collected papers of Hassler Whitney. Volume II., Contemporary Mathematicians, Boston–Basel–Berlin: Birkhäuser Verlag, pp. xiv+596, ISBN 0-8176-3559-9, Zbl 0746.01016.