LEADER 02391nam  2200589 a 450 
001 9910463459903321
005 20210616175254.0
010   $a1-61444-022-0
035   $a(CKB)2670000000386404
035   $a(EBL)3330334
035   $a(SSID)ssj0000713220
035   $a(PQKBManifestationID)11400430
035   $a(PQKBTitleCode)TC0000713220
035   $a(PQKBWorkID)10658277
035   $a(PQKB)11487012
035   $a(UkCbUP)CR9781614440222
035   $a(MiAaPQ)EBC3330334
035   $a(Au-PeEL)EBL3330334
035   $a(CaPaEBR)ebr10722445
035   $a(OCoLC)929120250
035   $a(EXLCZ)992670000000386404
100   $a19840711d1984      uy             0
101 0 $aeng
135   $aur|n|---|||||
181   $ctxt
182   $cc
183   $acr
200 10$aRandom walks and electric networks$b[electronic resource] /$fby Peter G. Doyle, J. Laurie Snell
210   $aWashington, D.C. $cMathematical Association of America$dc1984
215   $a1 online resource (174 p.)
225  0$aCarus mathematical monographs ;$vno. 22
300   $aSecond printing, 1988.
311   $a0-88385-024-9 
320   $aIncludes bibliographical references (p. 151-153) and index.
327   $apt. I. Random walks on finite networks -- pt. II. Random walks on infinite networks.
330   $aProbability theory, like much of mathematics, is indebted to physics as a source of problems and intuition for solving these problems. Unfortunately, the level of abstraction of current mathematics often makes it difficult for anyone but an expert to appreciate this fact. Random Walks and Electric Networks looks at the interplay of physics and mathematics in terms of an example — the relation between elementary electric network theory and random walks —where the mathematics involved is at the college level.
410  0$aCarus
606   $aRandom walks (Mathematics)
606   $aElectric network topology
608   $aElectronic books.
615  0$aRandom walks (Mathematics)
615  0$aElectric network topology.
676   $a519.2/82
700   $aDoyle$b Peter G$0536628
701   $aSnell$b J. Laurie$g(James Laurie),$f1925-2011.$012469
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bMiAaPQ
906   $aBOOK
912   $a9910463459903321
996   $aRandom walks and electric networks$91455935
997   $aUNINA