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¿¼Âǵ½Boltzmann·Ö²¼È·ÊµÔÚÄ£Äâ¹ý³ÌµÄÖØÒªÐÔ£¬ Ôø¾ÊÕ¼¯¹ý¸ÃÀà´úÂ루ֻÊDz£¶û×ÈÂü»ú£©£¬Ïȹ²Ïí¸ø´ó¼Ò£¨¾µäËã·¨£¬ÐèÒªÐÞÕý£©¡£ ²£¶û×ÈÂü»ú¡¾BM£¬BoltzmannMachine¡¿ÔÚ¹¤×÷½×¶ÎµÄËÑË÷·¨²»Äܱ£Ö¤»ñµÃÈ«²¿×îÓŽâµÄÎÊÌâ Ó÷¨¼°Ê¾ÀýÈçÏ£º Usage: [MINIMUM,FVAL] = ANNEAL(LOSS,NEWSOL,[OPTIONS]); MINIMUM is the solution which generated the smallest encountered value when input into LOSS. FVAL is the value of the LOSS function evaluated at MINIMUM. OPTIONS = ANNEAL(); OPTIONS is the default options structure. ÕâÊÇÒ»¶Î·Ç³£Ð¡µÄmatlab³ÌÐò£¬ÊµÏÖÁËÒÅ´«ÍË»ðËã·¨µÄÄ£Äâ¡£ Example: The so-called six-hump camelback function has several local minima in the range -3<=x<=3 and -2<=y<=2. It has two global minima, namely f(-0.0898,0.7126) = f(0.0898,-0.7126) = -1.0316. We can define and minimise it as follows: camel = @(x,y)(4-2.1*x.^2+x.^4/3).*x.^2+x.*y+4*(y.^2-1).*y.^2; loss = @(p)camel(p(1),p(2)); [x f] = anneal(loss,[0 0]) We get output: Initial temperature: 1 Final temperature: 3.21388e-007 Consecutive rejections: 1027 Number of function calls: 6220 Total final loss: -1.03163 x = -0.0899 0.7127 f = -1.0316 Which reasonably approximates the analytical global minimum (note that due to randomness, your results will likely not be exactly the same). Ô´´úÂëÔÎÄÏÂÔØ£º General simulated annealing algorithm anneal Minimizes a function with the method of simulated annealing (Kirkpatrick et al., 1983) ÁíÉÏ´«Ò»·Ý³ÌÐò£¬¿ÉÒÔÖ±½ÓÔËÐУ¬¹©´ó¼ÒʹÓ㺠http://d.namipan.com/d/1a59bf99e ... f5c0af5dd9a41790000 ÕâÊÇÒ»¸öCÓïÑÔ±àдµÄÄ£ÄâÍË»ðËã·¨µÄ²£¶û×ÈÂü»ú£¬ËüʵÏÖÁËBoltzmann²£¶û×ÈÂü»úµÄѧϰѵÁ·¡£Í¨¹ý·ÂÕæÉñ¾ÍøÂ磬ʵÏÖÔÚ¶à¸öÊäÈëÊä³öÉñ¾Ôª¼ä£¬ÑµÁ·È¨ÖغÍãÐÖµ£¬´Ó¶øÊÕÁ²¡£ |
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