China Science&Technology Overview

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tM

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2 MO

MO

21

22 mn (1)

60C (2005C)24h (2) m (3) lOmin (4)I11(5) m m2-m

23 231 (1)0O01g500g(2)21

22rnn(3)(~iil2o050846g(~a3) GB253(4)2001(5)

232 2005

233 6og0O01g

150mL ( )( m0) m0200130min V

24216V=V+a+(VA) (ba)

25 (1)V(mL) (2) P(gcm ) P=(g)(cm ) 0Olgcm

002gcm

3 GSB 08-2184

2008 314gcm 4 1

1( )( )_5

4 416 (1)

(2) (3) (4) (5)(6)

42 (1)

177

1

gcm~ gcm~ gcm~ gcm~ min

3159 3132 3146 0027 O18 85

3161 3154 3158 OOo7 O56 80

3143 315l 3147 O0O8 022 68

3138 3139 3139 O001 0o5 45

174 2013241 60

42

43

44

175 (1) = =vA>vf,= ^ 0n l9r (2) = = > = 1 21r 4y => =y (1) = = =0 >16 (2)vft= ^ = =0n 14 (3) = = = 1n19r n 29f

[1]YangLoValue distribution theory[H]Be1j1ngSc1ence Press

174

(2) (3)2141 (1)

5

MO

China Science&Technology Overview

5

[1] 201216(7)125 [2] 201 035(6)21-22

[3] 201 O07(8)33-34 [4][J] 201 l1 2(8)1 521 53

[5][J] (),200808(7)134-1 35 [6][J] 201 107(6)3637

1995 [2]LiYuhuaUniqueness theorems for meromorphic function of order less than one[J]Northeastmath200016(4)41 1-416 [3] ( )+g (z)Fh6(z)=I[J] ( 129(2)20094144 [4]Fermat (x)+g6(z)+h6(z)=1 [J] ( (2OO8 1)1 51 8 [5]GGGundersen and Kazuya TohgeEntire and meromorphic solutions off ( )+g (z)+^ (z)=1[J]UnivJoensuu DeptMath Repser6(2004)57-67

[1]GBT 2081994 [2] 1994

[3]2008 10 [4] 20051

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