Теорема о двойном пузыре (Russian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Теорема о двойном пузыре" in Russian language version.

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14doi.org

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10ams.org

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4jstor.org

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4arxiv.org

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2web.archive.org

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2harvard.edu

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1handle.net

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1theguardian.com

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1sciencenews.org

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1berkeley.edu

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ams.org

mathscinet.ams.org

Lawlor, Gary R. (2014), "Double bubbles for immiscible fluids in $\mathbb {R} ^{n}$ ", Journal of Geometric Analysis, 24 (1): 190–204, doi:10.1007/s12220-012-9333-1, MR 3145921
Foisy, Joel; Alfaro Garcia, Manuel; Brock, Jeffrey Farlowe; Hodges, Nickelous; Zimba, Jason (1993), "The standard double soap bubble in $\mathbb {R} ^{2}$ uniquely minimizes perimeter", Pacific Journal of Mathematics, 159 (1): 47–59, doi:10.2140/pjm.1993.159.47, MR 1211384
Morgan, Frank (2004), "Proof of the double bubble conjecture", in Hardt, Robert (ed.), Six Themes on Variation, Student Mathematical Library, vol. 26, American Mathematical Society, pp. 59–77, doi:10.1090/stml/026/04, hdl:10481/32449, MR 2108996; revised version of an article initially appearing in the American Mathematical Monthly (2001), doi:10.1080/00029890.2001.11919741, JSTOR 2695380, MR: 1834699
Hass, Joel; Schlafly, Roger (2000), "Double bubbles minimize", Annals of Mathematics, 2nd Ser., 151 (2): 459–515, arXiv:math/0003157, Bibcode:2000math......3157H, doi:10.2307/121042, JSTOR 121042, MR 1765704; previously announced in Electronic Research Announcements of the American Mathematical Society, 1995, doi:10.1090/S1079-6762-95-03001-0
Hutchings, Michael; Morgan, Frank; Ritoré, Manuel; Ros, Antonio (2002), "Proof of the double bubble conjecture", Annals of Mathematics, 2nd Ser., 155 (2): 459–489, arXiv:math/0406017, doi:10.2307/3062123, JSTOR 3062123, MR 1906593
Reichardt, Ben W.; Heilmann, Cory; Lai, Yuan Y.; Spielman, Anita (2003), "Proof of the double bubble conjecture in $\mathbb {R} ^{4}$ and certain higher dimensional cases", Pacific Journal of Mathematics, 208 (2): 347–366, doi:10.2140/pjm.2003.208.347, MR 1971669
Reichardt, Ben W. (2008), "Proof of the double bubble conjecture in $\mathbb {R} ^{n}$ ", Journal of Geometric Analysis, 18 (1): 172–191, arXiv:0705.1601, doi:10.1007/s12220-007-9002-y, MR 2365672
Sullivan, John M. (1999), "The geometry of bubbles and foams", in Sadoc, Jean-François; Rivier, Nicolas (eds.), Foams and Emulsions: Proc. NATO Advanced Study Inst. on Foams and Emulsions, Emulsions and Cellular Materials, Cargèse, Corsica, 12–24 May, 1997, NATO Adv. Sci. Inst. Ser. E Appl. Sci., vol. 354, Dordrecht: Kluwer Acad. Publ., pp. 379–402, doi:10.1007/978-94-015-9157-7_23, MR 1688327
Hales, Thomas C. (2001), "The honeycomb conjecture", Discrete and Computational Geometry, 25 (1): 1–22, arXiv:math.MG/9906042, doi:10.1007/s004540010071, MR 1797293

ams.org

Morgan, Frank (2004), "Proof of the double bubble conjecture", in Hardt, Robert (ed.), Six Themes on Variation, Student Mathematical Library, vol. 26, American Mathematical Society, pp. 59–77, doi:10.1090/stml/026/04, hdl:10481/32449, MR 2108996; revised version of an article initially appearing in the American Mathematical Monthly (2001), doi:10.1080/00029890.2001.11919741, JSTOR 2695380, MR: 1834699

arxiv.org

Hass, Joel; Schlafly, Roger (2000), "Double bubbles minimize", Annals of Mathematics, 2nd Ser., 151 (2): 459–515, arXiv:math/0003157, Bibcode:2000math......3157H, doi:10.2307/121042, JSTOR 121042, MR 1765704; previously announced in Electronic Research Announcements of the American Mathematical Society, 1995, doi:10.1090/S1079-6762-95-03001-0
Hutchings, Michael; Morgan, Frank; Ritoré, Manuel; Ros, Antonio (2002), "Proof of the double bubble conjecture", Annals of Mathematics, 2nd Ser., 155 (2): 459–489, arXiv:math/0406017, doi:10.2307/3062123, JSTOR 3062123, MR 1906593
Reichardt, Ben W. (2008), "Proof of the double bubble conjecture in $\mathbb {R} ^{n}$ ", Journal of Geometric Analysis, 18 (1): 172–191, arXiv:0705.1601, doi:10.1007/s12220-007-9002-y, MR 2365672
Hales, Thomas C. (2001), "The honeycomb conjecture", Discrete and Computational Geometry, 25 (1): 1–22, arXiv:math.MG/9906042, doi:10.1007/s004540010071, MR 1797293

berkeley.edu

math.berkeley.edu

Cipra, Barry A. (17 марта 2000), "Mathematics: Why Double Bubbles Form the Way They Do", Science, 287 (5460): 1910–1912, doi:10.1126/science.287.5460.1910a, Архивировано из оригинала 14 октября 2022, Дата обращения: 9 октября 2022

doi.org

Lawlor, Gary R. (2014), "Double bubbles for immiscible fluids in $\mathbb {R} ^{n}$ ", Journal of Geometric Analysis, 24 (1): 190–204, doi:10.1007/s12220-012-9333-1, MR 3145921
Foisy, Joel; Alfaro Garcia, Manuel; Brock, Jeffrey Farlowe; Hodges, Nickelous; Zimba, Jason (1993), "The standard double soap bubble in $\mathbb {R} ^{2}$ uniquely minimizes perimeter", Pacific Journal of Mathematics, 159 (1): 47–59, doi:10.2140/pjm.1993.159.47, MR 1211384
Morgan, Frank (2004), "Proof of the double bubble conjecture", in Hardt, Robert (ed.), Six Themes on Variation, Student Mathematical Library, vol. 26, American Mathematical Society, pp. 59–77, doi:10.1090/stml/026/04, hdl:10481/32449, MR 2108996; revised version of an article initially appearing in the American Mathematical Monthly (2001), doi:10.1080/00029890.2001.11919741, JSTOR 2695380, MR: 1834699
Peterson, Ivars (12 августа 1995), "Toil and trouble over double bubbles" (PDF), Science News, 148 (7): 101–102, doi:10.2307/3979333, JSTOR 3979333
Hass, Joel; Schlafly, Roger (2000), "Double bubbles minimize", Annals of Mathematics, 2nd Ser., 151 (2): 459–515, arXiv:math/0003157, Bibcode:2000math......3157H, doi:10.2307/121042, JSTOR 121042, MR 1765704; previously announced in Electronic Research Announcements of the American Mathematical Society, 1995, doi:10.1090/S1079-6762-95-03001-0
Hutchings, Michael; Morgan, Frank; Ritoré, Manuel; Ros, Antonio (2002), "Proof of the double bubble conjecture", Annals of Mathematics, 2nd Ser., 155 (2): 459–489, arXiv:math/0406017, doi:10.2307/3062123, JSTOR 3062123, MR 1906593
Cipra, Barry A. (17 марта 2000), "Mathematics: Why Double Bubbles Form the Way They Do", Science, 287 (5460): 1910–1912, doi:10.1126/science.287.5460.1910a, Архивировано из оригинала 14 октября 2022, Дата обращения: 9 октября 2022
Reichardt, Ben W.; Heilmann, Cory; Lai, Yuan Y.; Spielman, Anita (2003), "Proof of the double bubble conjecture in $\mathbb {R} ^{4}$ and certain higher dimensional cases", Pacific Journal of Mathematics, 208 (2): 347–366, doi:10.2140/pjm.2003.208.347, MR 1971669
Reichardt, Ben W. (2008), "Proof of the double bubble conjecture in $\mathbb {R} ^{n}$ ", Journal of Geometric Analysis, 18 (1): 172–191, arXiv:0705.1601, doi:10.1007/s12220-007-9002-y, MR 2365672
Sullivan, John M. (1999), "The geometry of bubbles and foams", in Sadoc, Jean-François; Rivier, Nicolas (eds.), Foams and Emulsions: Proc. NATO Advanced Study Inst. on Foams and Emulsions, Emulsions and Cellular Materials, Cargèse, Corsica, 12–24 May, 1997, NATO Adv. Sci. Inst. Ser. E Appl. Sci., vol. 354, Dordrecht: Kluwer Acad. Publ., pp. 379–402, doi:10.1007/978-94-015-9157-7_23, MR 1688327
Hales, Thomas C. (2001), "The honeycomb conjecture", Discrete and Computational Geometry, 25 (1): 1–22, arXiv:math.MG/9906042, doi:10.1007/s004540010071, MR 1797293
Weaire, Denis; Phelan, Robert (1994), "A counter-example to Kelvin's conjecture on minimal surfaces", Philosophical Magazine Letters, 69 (2): 107–110, Bibcode:1994PMagL..69..107W, doi:10.1080/09500839408241577

dx.doi.org

Morgan, Frank (2004), "Proof of the double bubble conjecture", in Hardt, Robert (ed.), Six Themes on Variation, Student Mathematical Library, vol. 26, American Mathematical Society, pp. 59–77, doi:10.1090/stml/026/04, hdl:10481/32449, MR 2108996; revised version of an article initially appearing in the American Mathematical Monthly (2001), doi:10.1080/00029890.2001.11919741, JSTOR 2695380, MR: 1834699
Hass, Joel; Schlafly, Roger (2000), "Double bubbles minimize", Annals of Mathematics, 2nd Ser., 151 (2): 459–515, arXiv:math/0003157, Bibcode:2000math......3157H, doi:10.2307/121042, JSTOR 121042, MR 1765704; previously announced in Electronic Research Announcements of the American Mathematical Society, 1995, doi:10.1090/S1079-6762-95-03001-0

handle.net

hdl.handle.net

Morgan, Frank (2004), "Proof of the double bubble conjecture", in Hardt, Robert (ed.), Six Themes on Variation, Student Mathematical Library, vol. 26, American Mathematical Society, pp. 59–77, doi:10.1090/stml/026/04, hdl:10481/32449, MR 2108996; revised version of an article initially appearing in the American Mathematical Monthly (2001), doi:10.1080/00029890.2001.11919741, JSTOR 2695380, MR: 1834699

harvard.edu

ui.adsabs.harvard.edu

Hass, Joel; Schlafly, Roger (2000), "Double bubbles minimize", Annals of Mathematics, 2nd Ser., 151 (2): 459–515, arXiv:math/0003157, Bibcode:2000math......3157H, doi:10.2307/121042, JSTOR 121042, MR 1765704; previously announced in Electronic Research Announcements of the American Mathematical Society, 1995, doi:10.1090/S1079-6762-95-03001-0
Weaire, Denis; Phelan, Robert (1994), "A counter-example to Kelvin's conjecture on minimal surfaces", Philosophical Magazine Letters, 69 (2): 107–110, Bibcode:1994PMagL..69..107W, doi:10.1080/09500839408241577

jstor.org

Morgan, Frank (2004), "Proof of the double bubble conjecture", in Hardt, Robert (ed.), Six Themes on Variation, Student Mathematical Library, vol. 26, American Mathematical Society, pp. 59–77, doi:10.1090/stml/026/04, hdl:10481/32449, MR 2108996; revised version of an article initially appearing in the American Mathematical Monthly (2001), doi:10.1080/00029890.2001.11919741, JSTOR 2695380, MR: 1834699
Peterson, Ivars (12 августа 1995), "Toil and trouble over double bubbles" (PDF), Science News, 148 (7): 101–102, doi:10.2307/3979333, JSTOR 3979333
Hass, Joel; Schlafly, Roger (2000), "Double bubbles minimize", Annals of Mathematics, 2nd Ser., 151 (2): 459–515, arXiv:math/0003157, Bibcode:2000math......3157H, doi:10.2307/121042, JSTOR 121042, MR 1765704; previously announced in Electronic Research Announcements of the American Mathematical Society, 1995, doi:10.1090/S1079-6762-95-03001-0
Hutchings, Michael; Morgan, Frank; Ritoré, Manuel; Ros, Antonio (2002), "Proof of the double bubble conjecture", Annals of Mathematics, 2nd Ser., 155 (2): 459–489, arXiv:math/0406017, doi:10.2307/3062123, JSTOR 3062123, MR 1906593

sciencenews.org

Peterson, Ivars (12 августа 1995), "Toil and trouble over double bubbles" (PDF), Science News, 148 (7): 101–102, doi:10.2307/3979333, JSTOR 3979333

theguardian.com

Devlin, Keith (2000-03-22), "Blowing out the bubble reputation: Four mathematicians have just cleaned up a long-standing conundrum set by soapy water", The Guardian, Архивировано из оригинала 9 октября 2022, Дата обращения: 9 октября 2022

web.archive.org

Devlin, Keith (2000-03-22), "Blowing out the bubble reputation: Four mathematicians have just cleaned up a long-standing conundrum set by soapy water", The Guardian, Архивировано из оригинала 9 октября 2022, Дата обращения: 9 октября 2022
Cipra, Barry A. (17 марта 2000), "Mathematics: Why Double Bubbles Form the Way They Do", Science, 287 (5460): 1910–1912, doi:10.1126/science.287.5460.1910a, Архивировано из оригинала 14 октября 2022, Дата обращения: 9 октября 2022