LEADER 00781nam0-22002771i-450- 001 990001745220403321 005 20080219163839.0 035 $a000174522 035 $aFED01000174522 035 $a(Aleph)000174522FED01 035 $a000174522 100 $a20030910d1872----km-y0itay50------ba 101 0 $aita 200 1 $a<>apparecchio a conduttore mobile$fLuigi Palmieri 210 $aNapoli$cStamp. della R. Università$d1872 215 $a8 p.$d28 cm 610 0 $aStrumenti fisici 676 $a530.7 700 1$aPalmieri,$bLuigi$f<1807-1896>$06281 801 0$aIT$bUNINA$gRICA$2UNIMARC 901 $aBK 912 $a990001745220403321 952 $a60 537 B 1/13$b1713$fFAGBC 959 $aFAGBC 996 $aApparecchio a conduttore mobile$9365967 997 $aUNINA LEADER 01064nam0-22003371i-450- 001 990002577410403321 005 20031104180807.0 010 $a3540518304 035 $a000257741 035 $aFED01000257741 035 $a(Aleph)000257741FED01 035 $a000257741 100 $a20030910d1989----km-y0itay50------ba 101 0 $aeng 200 1 $a3. Analytic theory of continued fractions$eproceedings of a seminar-workshop, held in Redstone, USA, June 26-July 5, 1988$fedited by L. Jacobsen 210 $aBerlin$cSpringer Verlag$d1989 215 $a142 p.$d24 cm 225 1 $aLecture notes in mathematics$v1406 610 0 $aAtti di convegni 610 0 $aAnalisi complessa 676 $a510 676 $a515 702 1$aJacobsen,$bLisa 710 12$aAnalytic theory of continued fraction$d<3. ;$f1988 ;$eRedstone>$0368385 801 0$aIT$bUNINA$gRICA$2UNIMARC 901 $aBK 912 $a990002577410403321 952 $aMXXXI-A-206$b1287$fMAS 959 $aMAS 996 $a3. Analytic theory of continued fractions$9436012 997 $aUNINA LEADER 01617nam0-2200481---450- 001 990000310330203316 005 20050629121757.0 010 $a88-17-11877-X 020 $aIT$b95-6606 035 $a0031033 035 $aUSA010031033 035 $a(ALEPH)000031033USA01 035 $a0031033 100 $a20001206d2000----y0itay01 ba 101 $aita 102 $aIT 105 $a00||| 200 1 $aGiordano Bruno$e[il filosofo che morì per la libertà dello spirito]$fEugen Drewermann$gtraduzione di Enrico Ganni 210 $aMilano$cRizzoli$d2000 215 $a303 p.$d23 cm 312 $aTrad. di: Giordano Bruno oder Der Spiegel des Unendlichen 454 1$12001$aGiordano Bruno oder Der Spiegel des Unendlichen$925926 600 1$aBruno, Giordano 676 $a195 700 1$aDREWERMANN,$bEugen$0238394 702 1$aGANNI,$bEnrico 801 0$aIT$bBNI$c19951009$gRICA 912 $a990000310330203316 951 $aII.1.C. 1197(IV C 3046)$b155107 L.M.$cIV C$d00007597 951 $aII.1.C. 1197a(IV C 3046 BIS)$b155808 L.M.$cIV C$d00070549 959 $aBK 969 $aUMA 979 $aTAMI$b40$c20001206$lUSA01$h1152 979 $aTAMI$b40$c20001206$lUSA01$h1156 979 $aTAMI$b40$c20001206$lUSA01$h1158 979 $aTAMI$b40$c20001207$lUSA01$h0955 979 $aTAMI$b40$c20001207$lUSA01$h0955 979 $aTAMI$b40$c20001207$lUSA01$h1003 979 $c20020403$lUSA01$h1639 979 $aPATRY$b90$c20040406$lUSA01$h1622 979 $aCOPAT3$b90$c20050629$lUSA01$h1217 996 $aGiordano Bruno oder Der Spiegel des Unendlichen$925926 997 $aUNISA LEADER 04187nam 2200613 450 001 9910480981103321 005 20170822144443.0 010 $a0-8218-9014-X 035 $a(CKB)3360000000464086 035 $a(EBL)3114507 035 $a(SSID)ssj0000888965 035 $a(PQKBManifestationID)11523062 035 $a(PQKBTitleCode)TC0000888965 035 $a(PQKBWorkID)10866572 035 $a(PQKB)10277464 035 $a(MiAaPQ)EBC3114507 035 $a(PPN)195419154 035 $a(EXLCZ)993360000000464086 100 $a20150416h20112011 uy 0 101 0 $aeng 135 $aur|n|---||||| 181 $ctxt 182 $cc 183 $acr 200 14$aThe Goodwillie tower and the EHP sequence /$fMark Behrens 210 1$aProvidence, Rhode Island :$cAmerican Mathematical Society,$d2011. 210 4$d©2011 215 $a1 online resource (90 p.) 225 1 $aMemoirs of the American Mathematical Society,$x0065-9266 ;$vVolume 218, Number 1026 300 $a"July 2012, Volume 218, Number 1026 (fourth of 5 numbers)." 311 $a0-8218-6902-7 320 $aIncludes bibliographical references. 327 $a""Contents""; ""Abstract""; ""Introduction""; ""0.1. Conventions""; ""Chapter 1. Dyer-Lashof operations and the identity functor""; ""1.1. The operadic bar construction""; ""1.2. The cooperadic structure on B()""; ""1.3. Operad structure on *(Id)""; ""1.4. Homology of extended powers""; ""1.5. Dyer-Lashof-like operations""; ""Chapter 2. The Goodwillie tower of the EHP sequence""; ""2.1. Fiber sequences associated to the EHP sequence""; ""2.2. Homological behavior of the fiber sequences""; ""2.3. Transfinite Atiyah-Hirzebruch spectral sequences"" 327 $a""2.4. Transfinite Goodwillie spectral sequence""""Chapter 3. Goodwillie filtration and the P map""; ""3.1. Goodwillie filtration""; ""3.2. The genealogy of unstable elements""; ""3.3. Behavior of the E and P maps in the TAHSS""; ""3.4. Behavior of the E and P maps in the TGSS""; ""3.5. Detection in the TGSS""; ""3.6. Relationship with Whitehead products""; ""Chapter 4. Goodwillie differentials and Hopf invariants""; ""4.1. Hopf invariants and the transfinite EHPSS""; ""4.2. Stable Hopf invariants and metastable homotopy""; ""4.3. Goodwillie d1 differentials and stable Hopf invariants"" 327 $a""4.4. Higher Goodwillie differentials and unstable Hopf invariants""""4.5. Propagating differentials with the P and E maps""; ""4.6. Calculus form of the Whitehead conjecture""; ""4.7. Exotic Goodwillie differentials""; ""Chapter 5. EHPSS differentials""; ""5.1. EHPSS naming conventions""; ""5.2. Using the TGSS to compute the H map""; ""5.3. TEHPSS differentials from TGSS differentials""; ""5.4. A bad differential""; ""Chapter 6. Calculations in the 2-primary Toda range""; ""6.1. AHSS calculations""; ""6.2. Calculation of the GSS for S1""; ""6.3. GSS calculations"" 327 $a""6.4. Calculation of the EHPSS""""6.5. Tables of computations""; ""6.5.1. The AHSS for k(L(1))""; ""6.5.2. The AHSS for k(L(2))""; ""6.5.3. The AHSS for k(L(3))""; ""6.5.4. The EHPSS""; ""6.5.5. The GSS for n+1(S1)""; ""6.5.6. The GSS for n+2(S2)""; ""6.5.7. The GSS for n+3(S3)""; ""6.5.8. The GSS for n+4(S4)""; ""6.5.9. The GSS for n+5(S5)""; ""6.5.10. The GSS for n+6(S6)""; ""Appendix A. Transfinite spectral sequences associated to towers""; ""A.1. The Grothendieck group of ordinals""; ""A.2. Towers""; ""A.3. The transfinite homotopy spectral sequence of a tower"" 327 $a""A.4. Geometric boundary theorem""""Bibliography"" 410 0$aMemoirs of the American Mathematical Society ;$vVolume 218, Number 1026. 606 $aHomotopy groups 606 $aAlgebraic topology 606 $aSpectral sequences (Mathematics) 608 $aElectronic books. 615 0$aHomotopy groups. 615 0$aAlgebraic topology. 615 0$aSpectral sequences (Mathematics) 676 $a514/.24 700 $aBehrens$b Mark$f1975-$0902308 801 0$bMiAaPQ 801 1$bMiAaPQ 801 2$bMiAaPQ 906 $aBOOK 912 $a9910480981103321 996 $aThe Goodwillie tower and the EHP sequence$92016954 997 $aUNINA