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Reversed compound agent theorem

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274: 315: 53: 49: 224: 308: 334: 289: 339: 301: 253: 52:(assuming that the process is stationary). The theorem shows that product form solutions in 8: 201: 230: 45: 29: 116: 99: 220: 167: 131: 95: 234: 212: 179: 147: 111: 68: 152: 135: 285: 21: 183: 20:"Rcat" redirects here. For the usage of redirect categories on Knowledge, see 328: 197: 57: 281: 216: 41: 259:(Technical report DTR07-2). Imperial College Department of Computing. 61: 170:(2004). "Reversed processes, product forms and a non-product form". 273: 209:
20th Annual IEEE Symposium on Logic in Computer Science (LICS' 05)
71:, from which the stationary distribution can be computed. 326: 140:Electronic Notes in Theoretical Computer Science 100:"Turning back time in Markovian process algebra" 67:The theorem identifies a reversed process using 64:are based on the same fundamental mechanisms. 309: 202:"Process Algebras for Quantitative Analysis" 316: 302: 151: 115: 196: 166: 130: 94: 252:Bradley, Jeremy T. (28 February 2008). 251: 327: 90: 88: 86: 84: 136:"Process Algebraic Non-product-forms" 48:expressed in any formalism to have a 268: 50:product form stationary distribution 172:Linear Algebra and Its Applications 81: 13: 245: 14: 351: 272: 254:RCAT: From PEPA to product form 34:reversed compound agent theorem 190: 160: 124: 1: 261:A short introduction to RCAT. 117:10.1016/S0304-3975(02)00375-4 288:. You can help Knowledge by 104:Theoretical Computer Science 16:Aspect of probability theory 7: 153:10.1016/j.entcs.2006.03.012 10: 356: 267: 18: 184:10.1016/j.laa.2004.02.020 74: 284:-related article is a 335:Probability theorems 217:10.1109/LICS.2005.35 211:. pp. 239–248. 46:stochastic process 30:probability theory 340:Probability stubs 297: 296: 54:Jackson's theorem 44:conditions for a 347: 318: 311: 304: 276: 269: 260: 258: 239: 238: 206: 194: 188: 187: 164: 158: 157: 155: 128: 122: 121: 119: 110:(3): 1947–2013. 92: 25: 355: 354: 350: 349: 348: 346: 345: 344: 325: 324: 323: 322: 265: 256: 248: 246:Further reading 243: 242: 227: 204: 195: 191: 168:Harrison, P. G. 165: 161: 132:Harrison, P. G. 129: 125: 96:Harrison, P. G. 93: 82: 77: 26: 19: 17: 12: 11: 5: 353: 343: 342: 337: 321: 320: 313: 306: 298: 295: 294: 277: 263: 262: 247: 244: 241: 240: 225: 189: 159: 123: 79: 78: 76: 73: 40:) is a set of 15: 9: 6: 4: 3: 2: 352: 341: 338: 336: 333: 332: 330: 319: 314: 312: 307: 305: 300: 299: 293: 291: 287: 283: 278: 275: 271: 270: 266: 255: 250: 249: 236: 232: 228: 226:0-7695-2266-1 222: 218: 214: 210: 203: 199: 193: 185: 181: 177: 173: 169: 163: 154: 149: 145: 141: 137: 133: 127: 118: 113: 109: 105: 101: 97: 91: 89: 87: 85: 80: 72: 70: 69:Kelly's lemma 65: 63: 59: 55: 51: 47: 43: 39: 35: 31: 23: 290:expanding it 279: 264: 208: 198:Hillston, J. 192: 175: 171: 162: 146:(3): 61–76. 143: 139: 126: 107: 103: 66: 58:BCMP theorem 37: 33: 27: 282:probability 178:: 359–381. 329:Categories 62:G-networks 42:sufficient 200:(2005). 134:(2006). 98:(2003). 235:1236394 22:WP:RCAT 233:  223:  56:, the 32:, the 280:This 257:(PDF) 231:S2CID 205:(PDF) 75:Notes 286:stub 221:ISBN 60:and 38:RCAT 213:doi 180:doi 176:386 148:doi 144:151 112:doi 108:290 28:In 331:: 229:. 219:. 207:. 174:. 142:. 138:. 106:. 102:. 83:^ 317:e 310:t 303:v 292:. 237:. 215:: 186:. 182:: 156:. 150:: 120:. 114:: 36:( 24:.

Index

WP:RCAT
probability theory
sufficient
stochastic process
product form stationary distribution
Jackson's theorem
BCMP theorem
G-networks
Kelly's lemma




Harrison, P. G.
"Turning back time in Markovian process algebra"
doi
10.1016/S0304-3975(02)00375-4
Harrison, P. G.
"Process Algebraic Non-product-forms"
doi
10.1016/j.entcs.2006.03.012
Harrison, P. G.
doi
10.1016/j.laa.2004.02.020
Hillston, J.
"Process Algebras for Quantitative Analysis"
doi
10.1109/LICS.2005.35
ISBN
0-7695-2266-1

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