Skip to main content Accessibility help

We use cookies to distinguish you from other users and to provide you with a better experience on our websites. Close this message to accept cookies or find out how to manage your cookie settings.

Close cookie message
×
Hostname: page-component-78c5997874-4rdpn Total loading time: 0 Render date: 2024-11-05T13:34:20.423Z Has data issue: false hasContentIssue false

Bibliography

Published online by Cambridge University Press:  03 May 2010

Joseph Neisendorfer
Joseph Neisendorfer
Affiliation:
University of Rochester, New York
Get access

Summary

A summary is not available for this content so a preview has been provided. Please use the Get access link above for information on how to access this content.
Image of the first page of this content. For PDF version, please use the ‘Save PDF’ preceeding this image.'
Type
Chapter
Information
Algebraic Methods in Unstable Homotopy Theory , pp. 545 - 549
Publisher: Cambridge University Press
Print publication year: 2010

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

[1]Adams, J. F.. On the cobar construction. Proc. Natl. Acad. Sci. USA, 42:409–412, 1956.CrossRefGoogle ScholarPubMed
[2]Adams, J. F.. On the nonexistence of elements of hopf invariant one. Ann. Math., 72:20–104, 1960.CrossRefGoogle Scholar
[3]Adams, J. F.. Algebraic Topology – A Student's Guide, London Math. Soc. Lecture Notes Series 4. Cambridge University Press, 1972.Google Scholar
[4]Adams, J. F.. Stable Homotopy and Generalized Homology. Chicago University Press, 1974.Google Scholar
[5]Adams, J. F.. Infinite Loop Spaces, Annals of Math. Studies 90. Princeton University Press, 1978.Google Scholar
[6]Anderson, D.. Localizing cw complexes. Ill. Jour. Math., 16:519–525, 1972.Google Scholar
[7]Atiyah, M. F. and Macdonald, I. G.. Introduction to Commutative Algebra. Addison-Wesley, 1969.Google Scholar
[8]Barratt, M. G.. Track groups i. Proc. London Math. Soc., s3–5:71–106, 1955.CrossRefGoogle Scholar
[9]Barratt, M. G.. Spaces of finite characteristic. Quart. J. Math. Oxford, 11:124–136, 1960.CrossRefGoogle Scholar
[10]Borel, A.. Topics in the Homology Theory of Fibre Bundles. Springer-Verlag, 1967.CrossRefGoogle Scholar
[11]Bott, R.. The stable homotopy of the classical groups. Ann. Math., 70:313–337, 1959.CrossRefGoogle Scholar
[12]Bott, R. and Milnor, J. W.. On the parallelizability of spheres. Bull. Amer. Math. Soc., 64:87–89, 1958.CrossRefGoogle Scholar
[13]Bott, R. and Samelson, H.. On the pontrjagin product in spaces of paths. Comm. Math. Helv., 27:320–337, 1953.CrossRefGoogle Scholar
[14]Bousfield, A. K.. The localization of spaces with respect to homology. Topology, 14:133–150, 1975.CrossRefGoogle Scholar
[15]Bousfield, A. K.. Localization and periodicity in unstable homotopy theory. J. Amer. Math. Soc., 7:831–874, 1994.CrossRefGoogle Scholar
[16]Bousfield, A. K.. Unstable localizations and periodicity. In Brota, C., Casacuberta, C., and Mislin, G. (editors), Algebraic Topology: New Trends in Localization and Periodicity. Birkhäuser, 1996.Google Scholar
[17]Bousfield, A. K. and Kan, D. M.. Homotopy Limits, Completions, and Localization, Lecture Notes in Math 304. Springer-Verlag, 1972.CrossRefGoogle Scholar
[18]Bousfield, A. K. and Kan, D. M.. The homotopy spectral sequence of a space with coefficients in a ring. Topology, 11:79–106, 1972.CrossRefGoogle Scholar
[19]Browder, W.. Torsion in H-spaces. Ann. Math., 74, 1961.CrossRefGoogle Scholar
[20]Brown, E. H.. Twisted tensor products i. Ann. Math., 59:223–246, 1960.Google Scholar
[21]Brown, K. S.. Cohomology of Groups. Springer-Verlag, 1982.CrossRefGoogle Scholar
[22]Cartan, H.. Algebres d'Eilenberg-MacLane, Seminaire Henri Cartan 1954/55, exposes 2-11. Ecole Normal Supérieure, 1955.Google Scholar
[23]Cartan, H. and Eilenberg, S.. Homological Algebra. Princeton University Press, 1956.Google Scholar
[24]Chachólski, W. and Sherer, J.. Homotopy Theory of Diagrams. Amer. Math. Soc., 2002.Google Scholar
[25]Cohen, F. R.. Splitting certain suspensions via self-maps. Illinois J. Math., 20:336–347, 1976.Google Scholar
[26]Cohen, F. R., Moore, J. C., and Neisendorfer, J. A.. The double suspension and exponents of the homotopy groups of spheres. Ann. Math., 110:549–565, 1979.CrossRefGoogle Scholar
[27]Cohen, F. R., Moore, J. C., and Neisendorfer, J. A.. Torsion in homotopy groups. Ann. Math., 109:121–168, 1979.CrossRefGoogle Scholar
[28]Cohen, F. R., Moore, J. C., and Neisendorfer, J. A.. Exponents in homotopy theory. In Browder, W. (editor), Algebraic Topology and Algebraic K-Theory, pp. 3–34. Princeton University Press, 1987.Google Scholar
[29]Cohen, F. R. and Neisendorfer, J. A.. Note on desuspending the Adams map. Proc. Camb. Phil. Soc., 99:59–64, 1986.CrossRefGoogle Scholar
[30]Cohen, J.. The homotopy groups of inverse limits. Proc. London Math Soc., 27:159–177, 1973.CrossRefGoogle Scholar
[31]Curtis, E. B.. Simplicial homotopy theory. Adv. Math, 6:107–209, 1971.CrossRefGoogle Scholar
[32]Dold, A.. Partitions of unity in the theory of fibrations. Ann. Math., 78:223–255, 1963.CrossRefGoogle Scholar
[33]Dold, A.. Lectures on Algebraic Topology. Springer-Verlag, 1972.CrossRefGoogle Scholar
[34]Dold, A. and Thom, R.. Quasifaserungen und unendliche symmetriche produkte. Ann. Math., 67:239–281, 1958.CrossRefGoogle Scholar
[35]Dror, E., Dwyer, W. G., and Kan, D. M.. An arithmetic square for virtually nilpotent spaces. Illinois J. Math., 21:242–254, 1977.Google Scholar
[36]Farjoun, E. Dror. Cellular Spaces, Null Spaces, and Homotopy Localization, Lecture Notes in Math. 1622. Springer-Verlag, 1995.Google Scholar
[37]Dwyer, W. G., Hirschhorn, P. S., Kan, D. M., and Smith, J. H.. Homotopy Limit Functors on Model Categories and Homotopical Categories. Amer. Math. Soc., 2004.Google Scholar
[38]Dwyer, W. G. and Wilkerson, C. W.. Homotopy fixed point methods for lie groups and classifying spaces. Ann. Math., 139:395–442, 1984.CrossRefGoogle Scholar
[39], E. Dyer and Roitberg, J.. Note on sequences of Mayer-Vietoris type. Proc. Amer. Math. Soc., 80:660–662, 1980.Google Scholar
[40]Eilenberg, S.. Singular homology theory. Ann. Math., 45:63–89, 1944.CrossRefGoogle Scholar
[41]Eilenberg, S. and MacLane, S.. On the groups H(π, n), I. Ann. Math., 58:55–106, 1953.CrossRefGoogle Scholar
[42]Eilenberg, S. and Moore, J. C.. Homology and fibrations I, coalgebras, cotensor product and its derived functors. Comm. Math. Helv., 40:199–236, 1966.CrossRefGoogle Scholar
[43]Eilenberg, S. and Moore, J. C.. Foundation of Relative Homological Algebra. Memoirs Amer. Math. Soc. 55, 1968Google Scholar
[44]Eilenberg, S. and Steenrod, N.. Foundations of Algebraic Topology. Princeton University Press, 1952.CrossRefGoogle Scholar
[45]Freudenthal, H.. Uber die klassen der spharenabbildungen. Comp. Math., 5:299–314, 1937.Google Scholar
[46]Gray, B. I.. On the sphere of origin of infinite families in the homotopy groups of spheres. Topology, 8:219–232, 1969.CrossRefGoogle Scholar
[47]Gray, B. I.. Homotopy Theory. Academic Press, 1975.Google Scholar
[48]Gray, B. I.. Associativity in two-cell complexes. Contemp. Math., 258:185–196, 2000.CrossRefGoogle Scholar
[49]Greenburg, M. J. and Harper, J. R.. Algebraic Topology, A First Course. Benjamin-Cummings, 1981.Google Scholar
[50]Harper, J. R.. Secondary Cohomology Operations, Graduate Studies in Mathematics 49. Amer. Math. Soc., 2002.Google Scholar
[51]Hatcher, A.. Algebraic Topology. Cambridge University Press, 2001.Google Scholar
[52]Hess, K. and Levi, R.. An algebraic model for the loop space homology of a homotopy fiber. Algebr. Geom. Topol., 7:1699–1765, 2007.CrossRefGoogle Scholar
[53]Hilton, P., Mislin, G., and Roitberg, J.. Localization of Nilpotent Groups and Spaces, North Holland Math. Studies 15. Elsevier, 1975.Google Scholar
[54]Hilton, P. J.. On the homotopy groups of a union of spheres. J. London Math. Soc., 30:154–172, 1955.CrossRefGoogle Scholar
[55]Hilton, P. J. and Roitberg, J.. On principal S3 bundles over spheres. Ann. Math., 90:91–107, 1969.CrossRefGoogle Scholar
[56]Hilton, P. J. and Roitberg, J.. On the classification problem for H-spaces of rank two. Comm. Math. Helv., 46:506–516, 1971.Google Scholar
[57]Hirschhorn, P.. Model Categories and Their Localizations. Amer. Math. Soc., 2003.Google Scholar
[58]Hopf, H.. Uber die abbildungen von spharen niedriger dimensionen. Fund. Math., 25:427–440, 1935.CrossRefGoogle Scholar
[59]Hopf, H.. Uber die topologie der gruppen-mannigfaltigkeiten und ihrer verallgemeinerungen. Ann. Math., 42:22–52, 1941.CrossRefGoogle Scholar
[60]Hovey, M.. Model Categories. Amer. Math. Soc., 1991.Google Scholar
[61]Hubbuck, J. R.. Two lemmas on primary cohomology operations. Camb. Phil. Soc., 68:631–636, 1970.CrossRefGoogle Scholar
[62]Hurewicz, W.. Beitrage zur topologie der deformationen. Nedrl. Akad. Wetensch. Proc. Ser. A, 38, 39:521–528,117–126,215–224, 1935,1936.Google Scholar
[63]Hurewicz, W.. On the concept of fiber space. Proc. Nat. Acad. USA, 41:956–961, 1953.CrossRefGoogle Scholar
[64]Husemoller, D., Moore, J. C., and Stasheff, J. D.. Differential homological algebra and homogeneous spaces. J. Pure Appl. Alg., 5:113–185, 1974.CrossRefGoogle Scholar
[65]Jacobson, N.. Lie Algebras. Dover, 1962.Google Scholar
[66]James, I. M.. Reduced product spaces. Ann. Math., 62:170–197, 1955.CrossRefGoogle Scholar
[67]James, I. M.. On the suspension sequence. Ann. Math., 65:74–107, 1957.CrossRefGoogle Scholar
[68]Jordan, B. W.. A lower central series for split hopf algebras with involution. Trans. Amer. Math. Soc., 257:427–454, 1980.CrossRefGoogle Scholar
[69]Kan, D. M.. A combinatorial definition of homotopy groups. Ann. Math., 67:282–312, 1958.CrossRefGoogle Scholar
[70]Kane, R. K.. The Homology of Hopf Spaces, North Holland Math. Studies 40. North Holland, 1988.Google Scholar
[71]Kaplansky, I.. Projective modules. Ann. Math., 68:372–377, 1958.CrossRefGoogle Scholar
[72]Kaplansky, I.. Infinite Abelian Groups. University of Michigan Press, 1971.Google Scholar
[73]Kaplansky, I.. Set Theory and Metric Spaces. Amer. Math. Soc. Chelsea, 1972.Google Scholar
[74]Kervaire, M.. Non-parallelizability of the n-sphere for n < 7. Proc. Natl. Acad. Sci. USA, 44:280–283, 1958.CrossRefGoogle ScholarPubMed
[75]Lannes, J.. Sur la cohomologie modulo p des p-groups abeliens elementaires. In Ress, E. and Jones, J. D. S. (editors), Homotopy Theory, Proc. Durham Symp. Cambridge University Press, 1985.Google Scholar
[76]Liulevicius, A.. The factorization of cyclic reduced powers by secondary cohomology operations, Memoirs. Amer. Math. Soc., 42, 1962.
[77]MacLane, S.. Homology. Springer-Verlag, 1963.CrossRefGoogle Scholar
[78]Massey, W.. Exact couples in algebraic topology I. Ann. Math., 56:363–396, 1952.CrossRefGoogle Scholar
[79]Massey, W.. Exact couples in algebraic topology II. Ann. Math., 57:248–286, 1953.CrossRefGoogle Scholar
[80]Massey, W.. Products in exact couples. Ann. Math., 59:558–569, 1954.CrossRefGoogle Scholar
[81]May, J. P.. Simplicial Objects in Algebraic Topology. Van Nostrand, 1967.Google Scholar
[82]McCleary, J.. A User's Guide to Spectral Sequences. Cambridge University Press, 2nd edition, 2001.Google Scholar
[83]McGibbon, C. A. and Neisendorfer, J. A.. On the homotopy groups of a finite dimensional space. Comm. Math. Helv., 59:253–257, 1984.CrossRefGoogle Scholar
[84]Miller, H. R.. The Sullivan conjecture on maps from classifying spaces. Ann. Math., 120:39–87, 1984.CrossRefGoogle Scholar
[85]Milnor, J. W.. Construction of universal bundles I. Ann. Math., 63:272–284, 1956.CrossRefGoogle Scholar
[86]Milnor, J. W.. Construction of universal bundles II. Ann. Math., 63:430–436, 1956.CrossRefGoogle Scholar
[87]Milnor, J. W.. On spaces having the homotopy type of a cw-complex. Trans. Amer. Math. Soc., 90:272–280, 1959.Google Scholar
[88]Milnor, J. W.. Morse Theory, Annals of Math. Studies 51. Princeton University Press, 1963.Google Scholar
[89]Milnor, J. W.. On the construction fk, 1956 Princeton notes. In Adams, J. F. (editor), Algebraic Topology–A Student's Guide. Cambridge University Press, 1972.Google Scholar
[90]Milnor, J. W. and Moore, J. C.. On the structure of Hopf algebras. Ann. Math., 81:211–264, 1965.CrossRefGoogle Scholar
[91]Milnor, J. W. and Stasheff, J. E.. Characteristic Classes, Annals of Math. Studies 76. Princeton University Press, 1974.Google Scholar
[92]Moore, J. C.. On the homotopy groups of spaces with a single non-vanishing homology group. Ann. Math., 59:549–557, 1954.CrossRefGoogle Scholar
[93]Moore, J. C.. The double suspension and p-primary components of the homotopy groups of spheres. Boll. Soc. Mat. Mexicana, 1:28–37, 1956.Google Scholar
[94]Moore, J. C.. Algebre homologique et homologie des espace classificants, Seminaire Henri Cartan 1959/60, expose 7. Ecole Normal Supérieure, 1960.Google Scholar
[95]Moore, J. C.. La suspension, Seminaire Henri Cartan 1959/60, expose 6. Ecole Normal Supérieure, 1960.Google Scholar
[96]Moore, J. C. and Neisendorfer, J. A.. A view of some aspects of unstable homotopy theory since 1950. In Jones, J. (editor), Homotopy Theory. Cambridge University Press, 1987.Google Scholar
[97]Moore, J. C. and Neisendorfer, J. A.. Equivalence of Toda Hopf inavariants. Israel J. Math., 66:300–318, 1989.CrossRefGoogle Scholar
[98]Mosher, R. and Tangora, M.. Cohomology Operations and Applications in Homotopy Theory. Harper and Row, 1968.Google Scholar
[99]Neisendorfer, J. A.. Primary Homotopy Theory, Memoirs A. M. S. 232. Amer. Math. Soc., 1980.Google Scholar
[1]Neisendorfer, J. A.. 3-primary exponents. Math. Proc. Camb. Phil. Soc., 90:63–83, 1981.CrossRefGoogle Scholar
[101]Neisendorfer, J. A.. Properties of certain H-spaces. Quart. J. Math. Oxford, 34:201–209, 1981.CrossRefGoogle Scholar
[102]Neisendorfer, J. A.. The exponent of a Moore space. In Browder, W. (editor), Algebraic Topology and Algebraic K-Theory, pages 35–71. Princeton University Press, 1987.Google Scholar
[103]Neisendorfer, J. A.. Localization and connected covers of finite complexes. Contemp. Math., 181:385–390, 1995.CrossRefGoogle Scholar
[104]Peterson, F. P.. Generalized cohomotopy groups. Amer. J. Math., 78:259–281, 1956.CrossRefGoogle Scholar
[105]Peterson, F. P. and Stein, N.. Secondary cohomology operations: two formulas. Amer. J. Math., 81:281–305, 1959.CrossRefGoogle Scholar
[106]Poincare, H.. Analysis situs. Jour. Ecole Polytech., 1:1–123, 1895.Google Scholar
[107]Puppe, D.. Homotopiemengen und ihre induzierten abbildungen. Math. Zeit., 69:299–344, 1958.CrossRefGoogle Scholar
[108]Quillen, D.. Homotopical algebra. Springer-Verlag, 1967.CrossRefGoogle Scholar
[109]Quillen, D.. The geometric realization of a Kan fibration is a Serre fibration. Proc. Amer. Math. Soc., 19:1499–1500, 1968.CrossRefGoogle Scholar
[110]Quillen, D.. Rational homotopy theory. Ann. Math., 90:295–295, 1969.CrossRefGoogle Scholar
[111]Samelson, H.. A connection between the Whitehead and the Pontrjagin product. Amer. J. Math., 75:744–752, 1953.CrossRefGoogle Scholar
[112]Selick, P. S.. Odd primary torsion in πk (S3). Topology, 17:407–412, 1978.CrossRefGoogle Scholar
[113]Selick, P. S.. 2-primary exponents for the homotopy groups of spheres. Topology, 23:97–98, 1984.CrossRefGoogle Scholar
[114]Selick, P. S.. Introduction to Homotopy Theory, Fields Inst. Monographs 9. Amer. Math. Soc., 1991.Google Scholar
[115]Selick, P. S.. Space exponents for loop spaces of spheres. In Dwyer, W. et al. (editor), Stable and Unstable Homotopy. Amer. Math. Soc., 1998.Google Scholar
[116]Serre, J.-P.. Homologie singuliere des espaces fibre. Ann. Math., 54:425–505, 1951.CrossRefGoogle Scholar
[117]Serre, J.-P.. Cohomologie modulo 2 des complexes d'Eilenberg-MacLane. Comm. Math. Helv., 27:198–231, 1953.CrossRefGoogle Scholar
[118]Serre, J.-P.. Groupes d'homotopie et classes de groupes abeliens. Ann. Math., 58:258–294, 1953.CrossRefGoogle Scholar
[119]Serre, J.-P.. Lie Algebras and Lie Groups. Benjamin, 1965.Google Scholar
[120]Shiffman, S. J.. Ext p-completion in the homotopy category. PhD thesis, Dartmouth College, 1974.CrossRefGoogle Scholar
[121]Shimada, N. and Yamanoshita, T.. On triviality of the mod p Hopf invariant. Japan J. Math., 31:1–25, 1961.CrossRefGoogle Scholar
[122]Smith, L.. Homological algebra and the Eilenberg-Moore spectral sequence. Trans. Amer. Math. Soc., 129:58–93, 1967.CrossRefGoogle Scholar
[123]Spanier, E. H.. Algebraic Topology. McGraw-Hill, 1966.Google Scholar
[124]Stasheff, J. D.. H-spaces from the Homotopy Point of View. Springer-Verlag, 1970.CrossRefGoogle Scholar
[125]Steenrod, N. E.. The Topology of Fibre Bundles. Princeton University Press, 1951.CrossRefGoogle Scholar
[126]Steenrod, N. E.. A convenient category of topological spaces. Michigan Math. J., 14:133–152, 1967.Google Scholar
[127]Steenrod, N. E. and Epstein, D. B. A.. Cohomology Operations, Annals of Math. Studies 50. Princeton University Press, 1962.Google Scholar
[128]Sullivan, D.. Geometric Topology. MIT, 1970.Google Scholar
[129]Sullivan, D.. Genetics of homotopy theory and the Adams conjecture. Ann. Math., 100:1–79, 1974.CrossRefGoogle Scholar
[130]Toda, H.. On the double suspension E2. J. Inst. Polytech. Osaka City Univ. Ser. A, 7:103–145, 1956.Google Scholar
[131]Toda, H.. p-primary components of homotopy groups II, mod p Hopf invariant. Mem. Coll. Sci. Univ. of Kyoto Ser. A, 31:143–160, 1958.CrossRefGoogle Scholar
[132]Toda, H.. Composition Methods in the Homotopy Groups of Spheres, Princeton Math Series 49. Princeton University Press, 1962.Google Scholar
[133]Whitehead, G. W.. On mappings into group-like spaces. Comm. Math. Helv., 28:320–328, 1954.CrossRefGoogle Scholar
[134]Whitehead, G. W.. Elements of Homotopy Theory. Springer-Verlag, 1978.CrossRefGoogle Scholar
[135]Whitehead, J. H. C.. Combinatorial homotopy I. Bull. Amer. Math. Soc., 55:213–245, 1949.CrossRef
[136]Whitehead, J. H. C.. On simply connected 4-dimensional polyhedra. Comm. Math. Helv., 22:48–92, 1949.CrossRef
[137]Zabrodsky, A.. Homotopy associativity and finite CW complexes. Topology, 9:121–128, 1970.CrossRefGoogle Scholar
[138]Zabrodsky, A.. The classification of simply connected H-spaces with three cells I,II. Math. Scand., 30:193–210,211–222, 1972.CrossRefGoogle Scholar
[139]Zabrodsky, A.. On the construction of new finite CW H-spaces. Invent. Math., 16:260–266, 1972.CrossRefGoogle Scholar
[140]Zabrodsky, A.. On the genus of new finite CW H-spaces. Comm. Math. Helv., 49:48–64, 1972.CrossRefGoogle Scholar
[141]Zabrodsky, A.. On the homotopy type of principal classical group bundles over spheres. Israel J. Math., 11:315–325, 1972.CrossRefGoogle Scholar
[142]Zabrodsky, A.. Hopf Spaces. North-Holland, 1976.Google Scholar
[143]Zabrodsky, A.. Phantom maps and a theorem of H. Miller. Israel J. Math., 58:129–143, 1987.CrossRefGoogle Scholar
[144]Zeeman, E. C.. A proof of the comparison theorem for spectral sequences. Proc. Camb. Phil. Soc., 53:57–62, 1957.CrossRefGoogle Scholar

Save book to Kindle

To save this book to your Kindle, first ensure [email protected] is added to your Approved Personal Document E-mail List under your Personal Document Settings on the Manage Your Content and Devices page of your Amazon account. Then enter the ‘name’ part of your Kindle email address below. Find out more about saving to your Kindle.

Note you can select to save to either the @free.kindle.com or @kindle.com variations. ‘@free.kindle.com’ emails are free but can only be saved to your device when it is connected to wi-fi. ‘@kindle.com’ emails can be delivered even when you are not connected to wi-fi, but note that service fees apply.

Find out more about the Kindle Personal Document Service.

  • Bibliography
  • Joseph Neisendorfer, University of Rochester, New York
  • Book: Algebraic Methods in Unstable Homotopy Theory
  • Online publication: 03 May 2010
  • Chapter DOI: https://doi.org/10.1017/CBO9780511691638.015
Available formats
×

Save book to Dropbox

To save content items to your account, please confirm that you agree to abide by our usage policies. If this is the first time you use this feature, you will be asked to authorise Cambridge Core to connect with your account. Find out more about saving content to Dropbox.

  • Bibliography
  • Joseph Neisendorfer, University of Rochester, New York
  • Book: Algebraic Methods in Unstable Homotopy Theory
  • Online publication: 03 May 2010
  • Chapter DOI: https://doi.org/10.1017/CBO9780511691638.015
Available formats
×

Save book to Google Drive

To save content items to your account, please confirm that you agree to abide by our usage policies. If this is the first time you use this feature, you will be asked to authorise Cambridge Core to connect with your account. Find out more about saving content to Google Drive.

  • Bibliography
  • Joseph Neisendorfer, University of Rochester, New York
  • Book: Algebraic Methods in Unstable Homotopy Theory
  • Online publication: 03 May 2010
  • Chapter DOI: https://doi.org/10.1017/CBO9780511691638.015
Available formats
×