02583nam 22006012 450 991078684590332120151002020706.01-61444-022-0(CKB)2670000000386404(EBL)3330334(SSID)ssj0000713220(PQKBManifestationID)11400430(PQKBTitleCode)TC0000713220(PQKBWorkID)10658277(PQKB)11487012(UkCbUP)CR9781614440222(MiAaPQ)EBC3330334(Au-PeEL)EBL3330334(CaPaEBR)ebr10722445(OCoLC)929120250(RPAM)953816(EXLCZ)99267000000038640420111024d1984|||| uy| 0engur|||||||||||txtrdacontentcrdamediacrrdacarrierRandom walks and electric networks /by Peter G. Doyle, J. Laurie Snell[electronic resource]Washington :Mathematical Association of America,1984.1 online resource (xiii, 159 pages) digital, PDF file(s)Carus Mathematical Monographs, 2637-7535 ; v. 22Carus mathematical monographs ;no. 22Title from publisher's bibliographic system (viewed on 02 Oct 2015).0-88385-024-9 Includes bibliographical references (p. 151-153) and index.pt. I. Random walks on finite networks -- pt. II. Random walks on infinite networks.Probability 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.CarusRandom Walks & Electric NetworksRandom walks (Mathematics)Electric network topologyRandom walks (Mathematics)Electric network topology.519.2/82Doyle Peter G.536628Snell J. Laurie(James Laurie),1925-2011,UkCbUPUkCbUPBOOK9910786845903321Random walks and electric networks3759337UNINA