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Introduction$PIn the wake of the development of quark-parton model study, Drell-Yan process, like DIS, has been profoundly used to investigate nucleon structure and certain important nuclear features such as quark distributions. Especially our effort shonld be aimed at to extracting nuclear effect from available data of experimental information. $PZZQ$>( ]    .2. The Nucleon Structure Function Ratio in DIS// k#7   3. Drell-Yan Cross Section Ratio!!$ v&    y)    ?  @Result _C4. Affection of QCD Non-Perturbation Effect to the Quark DiscussionDD$ `  BB4.Affection of QCD Non-Perturbation Effect to the Quark DiscussionCC(  $   f"  R;Nuclear Binding Energy Effect to the Sea Quark Discussion << g!  a6. Result and DiscussionNumerical results of Rv (x ) have been obtained as shown in Fig. From Fig. it appears to show that the nuclear effect of value quark distribution and that of sea quark are quite different. In the whole calculation region, Rs(x ) decreases as x increases. At the position x =0.05 the value of Rv (x ) is very large , that is, valence quark distribution in the bound nucleon of nucleus is much greater than that for the case of free nucleon. With the increase of x , and untill x =0.3, Rv (x ) approaches to 1, namely, the valence quark distribution in the bound nucleon of nucleus changes into the same as in free nucleon. qqbD b 4As for Rs (x ) it is always less than 1 when x d"0.3 and approaches to zero at the position x =0.05, that is, in the region x d"0.3, the sea quark distributions in bound nucleon of nucleus are always below the sea quark distribution in free nucleon. The variation of Rv (x ) for the three nuclei is that Fe>Ca>C, which shows that quark distribution induced nuclear effect in C, Ca and Fe are slightly different. Z6w(>About K-Factor s Non-Constancy  ( x'>About K-Factor s Non-Constancy  ( c>About K-Factor s Non-Constancy  ( [1] W. Zhu, L. Qian, J. G. Shen. Phys. Rev., 1991, D44: 2762. [2] Liu Chun-Xiu, He Zhen-Min, Duan Chun-Gui and Peng HongAn, High Energy Physics and Nuclear Physics, 2000, 24: 131. [3] Hou Zhao-Yu, Zheng Qiao, Duan Chun-Gui, Zhang Ben-Ai, Commun. Theor. Phys., 2000, 34: 377. [4] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, Chin. Phys. Lett., 2002, 19: 488. [5] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, High Energy Physics and Nuclear Physics, 2002, 26: 364. [6] Hou Zhao-Yu, Zhi Hai-Su, Commun. Theor. Phys., 2006, 45: 517-520. 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Introduction$PIn the wake of the development of quark-parton model study, Drell-Yan process, like DIS, has been profoundly used to investigate nucleon structure and certain important nuclear features such as quark distributions. Especially our effort shonld be aimed at to extracting nuclear effect from available data of experimental information. $PZZQ$>( ]    .2. The Nucleon Structure Function Ratio in DIS// k#7   3. Drell-Yan Cross Section Ratio!!$ v&    y)    ?  @Result _C4. Affection of QCD Non-Perturbation Effect to the Quark DiscussionDD$ `  BB4.Affection of QCD Non-Perturbation Effect to the Quark DiscussionCC(  $   f"  R;Nuclear Binding Energy Effect to the Sea Quark Discussion << g!  a6. Result and DiscussionNumerical results of Rv (x ) have been obtained as shown in Fig. From Fig. it appears to show that the nuclear effect of value quark distribution and that of sea quark are quite different. In the whole calculation region, Rs(x ) decreases as x increases. At the position x =0.05 the value of Rv (x ) is very large , that is, valence quark distribution in the bound nucleon of nucleus is much greater than that for the case of free nucleon. With the increase of x , and untill x =0.3, Rv (x ) approaches to 1, namely, the valence quark distribution in the bound nucleon of nucleus changes into the same as in free nucleon. qqbD b 4As for Rs (x ) it is always less than 1 when x d"0.3 and approaches to zero at the position x =0.05, that is, in the region x d"0.3, the sea quark distributions in bound nucleon of nucleus are always below the sea quark distribution in free nucleon. The variation of Rv (x ) for the three nuclei is that Fe>Ca>C, which shows that quark distribution induced nuclear effect in C, Ca and Fe are slightly different. Z6w(>About K-Factor s Non-Constancy  ( x'>About K-Factor s Non-Constancy  ( c>About K-Factor s Non-Constancy  ( [1] W. Zhu, L. Qian, J. G. Shen. Phys. Rev., 1991, D44: 2762. [2] Liu Chun-Xiu, He Zhen-Min, Duan Chun-Gui and Peng HongAn, High Energy Physics and Nuclear Physics, 2000, 24: 131. [3] Hou Zhao-Yu, Zheng Qiao, Duan Chun-Gui, Zhang Ben-Ai, Commun. Theor. Phys., 2000, 34: 377. [4] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, Chin. Phys. Lett., 2002, 19: 488. [5] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, High Energy Physics and Nuclear Physics, 2002, 26: 364. [6] Hou Zhao-Yu, Zhi Hai-Su, Commun. Theor. Phys., 2006, 45: 517-520. 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Affection of QCD Non-Perturbation Effect to the Quark Discussion õƬ 17C4.Affection of QCD Non-Perturbation Effect to the Quark Discussion õƬ 19 õƬ 20 õƬ 21<Nuclear Binding Energy Effect to the Sea Quark Discussion  j lmn rtuvwxz 2$0b/:f.2$Q[ 4.7o]2$4KRX>-6&aF$2$N_%Mh[,E2$xF|R==&D 2$Շla^"YZZqRZ"$Լ؃]Ycy\Ft! ])"$r39P""C y42$r/:acDx=2$7jrcY-Z@#"4@2$0PkdLČ VB2$f_<4|4 `2$0fרba: a2$q,X^c¬F2$K1H2$6\"]+q02$d nU7k2$-g2%c,DzӎT2$m2>Ju׬b$4d ժ'(;2$׿%tϛsHǕ]2$ ґ,2$(hMkZʋŽ2$͐8ߐvثOIE2$Jlݰ={2$L+ n*2$C$2%$DCHY;62$ti?\1r?[P V2$ ^ 6EC'I@2$p1U$a2$o,O#Eq& j2$^z\!$o2$eDE=F5u2$ @NbU/ky2$md~&}2$ZT9)+j452$WNN&}4(I8W#W2$ Zhao-yu Hou Shijiazhuang Railway College Gui Lin 2006. 10. 31*?Z 2Z &  H Abstract Considering K-factor non-constancy, we can establish mathematical plan to solve valence quark distributions and sea quark distributions nuclear effects functions and from experiments data of high energy h -A Drell-Yan process and the high energy l -A deep inelastic scattering process. n ?   )'" F% <Quark Distributions Nuclear Effect in the Drell-Yan process =;(*  Introduction The Nucleon Structure Function Ratio in DIS Drell-Yan Cross Section Ratio Affection of QCD Non-Perturbation Effect to the Quark Discussion Nuclear Binding Energy Effect to the Quark Discussion Result and Discussion Z$9 ,1. Introduction$PIn the wake of the development of quark-parton model study, Drell-Yan process, like DIS, has been profoundly used to investigate nucleon structure and certain important nuclear features such as quark distributions. Especially our effort shonld be aimed at to extracting nuclear effect from available data of experimental information. $PZZQ$>( ]    .2. The Nucleon Structure Function Ratio in DIS// k#7   3. Drell-Yan Cross Section Ratio!!$ v&    y)    ?  @Result _C4. Affection of QCD Non-Perturbation Effect to the Quark DiscussionDD$ `  BB4.Affection of QCD Non-Perturbation Effect to the Quark DiscussionCC(  $   f"  R;Nuclear Binding Energy Effect to the Sea Quark Discussion << g!  a6. Result and DiscussionNumerical results of Rv (x ) have been obtained as shown in Fig. From Fig. it appears to show that the nuclear effect of value quark distribution and that of sea quark are quite different. In the whole calculation region, Rs(x ) decreases as x increases. At the position x =0.05 the value of Rv (x ) is very large , that is, valence quark distribution in the bound nucleon of nucleus is much greater than that for the case of free nucleon. With the increase of x , and untill x =0.3, Rv (x ) approaches to 1, namely, the valence quark distribution in the bound nucleon of nucleus changes into the same as in free nucleon. qqbD b 4As for Rs (x ) it is always less than 1 when x d"0.3 and approaches to zero at the position x =0.05, that is, in the region x d"0.3, the sea quark distributions in bound nucleon of nucleus are always below the sea quark distribution in free nucleon. The variation of Rv (x ) for the three nuclei is that Fe>Ca>C, which shows that quark distribution induced nuclear effect in C, Ca and Fe are slightly different. Z6w(>About K-Factor s Non-Constancy  ( x'>About K-Factor s Non-Constancy  ( c>About K-Factor s Non-Constancy  ( [1] W. Zhu, L. Qian, J. G. Shen. Phys. Rev., 1991, D44: 2762. 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Introduction$PIn the wake of the development of quark-parton model study, Drell-Yan process, like DIS, has been profoundly used to investigate nucleon structure and certain important nuclear features such as quark distributions. Especially our effort shonld be aimed at to extracting nuclear effect from available data of experimental information. $PZZQ$>( ]    .2. The Nucleon Structure Function Ratio in DIS// k#7 3. Drell-Yan Cross Section Ratio!!$ v&    y)  ?  @Result _C4. Affection of QCD Non-Perturbation Effect to the Quark DiscussionDD$ `  BB4.Affection of QCD Non-Perturbation Effect to the Quark DiscussionCC(  $   f"  R;Nuclear Binding Energy Effect to the Sea Quark Discussion << g!  a6. Result and DiscussionNumerical results of Rv (x ) have been obtained as shown in Fig. From Fig. it appears to show that the nuclear effect of value quark distribution and that of sea quark are quite different. In the whole calculation region, Rs(x ) decreases as x increases. At the position x =0.05 the value of Rv (x ) is very large , that is, valence quark distribution in the bound nucleon of nucleus is much greater than that for the case of free nucleon. With the increase of x , and untill x =0.3, Rv (x ) approaches to 1, namely, the valence quark distribution in the bound nucleon of nucleus changes into the same as in free nucleon. qqbD b 4As for Rs (x ) it is always less than 1 when x d"0.3 and approaches to zero at the position x =0.05, that is, in the region x d"0.3, the sea quark distributions in bound nucleon of nucleus are always below the sea quark distribution in free nucleon. The variation of Rv (x ) for the three nuclei is that Fe>Ca>C, which shows that quark distribution induced nuclear effect in C, Ca and Fe are slightly different. Z6w(>About K-Factor s Non-Constancy  ( x'>About K-Factor s Non-Constancy  ( c>About K-Factor s Non-Constancy  ( [1] W. Zhu, L. Qian, J. G. Shen. Phys. Rev., 1991, D44: 2762. [2] Liu Chun-Xiu, He Zhen-Min, Duan Chun-Gui and Peng HongAn, High Energy Physics and Nuclear Physics, 2000, 24: 131. [3] Hou Zhao-Yu, Zheng Qiao, Duan Chun-Gui, Zhang Ben-Ai, Commun. Theor. Phys., 2000, 34: 377. [4] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, Chin. Phys. Lett., 2002, 19: 488. [5] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, High Energy Physics and Nuclear Physics, 2002, 26: 364. [6] Hou Zhao-Yu, Zhi Hai-Su, Commun. Theor. Phys., 2006, 45: 517-520. 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Introduction$PIn the wake of the development of quark-parton model study, Drell-Yan process, like DIS, has been profoundly used to investigate nucleon structure and certain important nuclear features such as quark distributions. Especially our effort shonld be aimed at to extracting nuclear effect from available data of experimental information. $PZZQ$>( ]    .2. The Nucleon Structure Function Ratio in DIS// k#7 3. Drell-Yan Cross Section Ratio!!$ v&    y)  ?  @Result _C4. Affection of QCD Non-Perturbation Effect to the Quark DiscussionDD$ `  BB4.Affection of QCD Non-Perturbation Effect to the Quark DiscussionCC(  $   f"  R;Nuclear Binding Energy Effect to the Sea Quark Discussion << g!  a6. Result and DiscussionNumerical results of Rv (x ) have be      !"#$%&'()*+,-./0123456789:;<=>?GABCDEFHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~en obtained as shown in Fig. From Fig. it appears to show that the nuclear effect of value quark distribution and that of sea quark are quite different. In the whole calculation region, Rs(x ) decreases as x increases. At the position x =0.05 the value of Rv (x ) is very large , that is, valence quark distribution in the bound nucleon of nucleus is much greater than that for the case of free nucleon. With the increase of x , and untill x =0.3, Rv (x ) approaches to 1, namely, the valence quark distribution in the bound nucleon of nucleus changes into the same as in free nucleon. qqbD b 4As for Rs (x ) it is always less than 1 when x d"0.3 and approaches to zero at the position x =0.05, that is, in the region x d"0.3, the sea quark distributions in bound nucleon of nucleus are always below the sea quark distribution in free nucleon. The variation of Rv (x ) for the three nuclei is that Fe>Ca>C, which shows that quark distribution induced nuclear effect in C, Ca and Fe are slightly different. Z6w(>About K-Factor s Non-Constancy  ( x'>About K-Factor s Non-Constancy  ( c>About K-Factor s Non-Constancy  ( [1] W. Zhu, L. Qian, J. G. Shen. Phys. Rev., 1991, D44: 2762. [2] Liu Chun-Xiu, He Zhen-Min, Duan Chun-Gui and Peng HongAn, High Energy Physics and Nuclear Physics, 2000, 24: 131. [3] Hou Zhao-Yu, Zheng Qiao, Duan Chun-Gui, Zhang Ben-Ai, Commun. Theor. Phys., 2000, 34: 377. [4] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, Chin. Phys. Lett., 2002, 19: 488. [5] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, High Energy Physics and Nuclear Physics, 2002, 26: 364. [6] Hou Zhao-Yu, Zhi Hai-Su, Commun. Theor. Phys., 2006, 45: 517-520. 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Introduction$PIn the wake of the development of quark-parton model study, Drell-Yan process, like DIS, has been profoundly used to investigate nucleon structure and certain important nuclear features such as quark distributions. Especially our effort shonld be aimed at to extracting nuclear effect from available data of experimental information. $PZZQ$>( ]    .2. The Nucleon Structure Function Ratio in DIS// k#7 3. Drell-Yan Cross Section Ratio!!$ v&    y)  ?  @Result _C4. Affection of QCD Non-Perturbation Effect to the Quark DiscussionDD$ `  BB4.Affection of QCD Non-Perturbation Effect to the Quark DiscussionCC(  $   f"  R;Nuclear Binding Energy Effect to the Sea Quark Discussion << g!  a6. Result and DiscussionNumerical results of Rv (x ) have been obtained as shown in Fig. From Fig. it appears to show that the nuclear effect of value quark distribution and that of sea quark are quite different. In the whole calculation region, Rs(x ) decreases as x increases. At the position x =0.05 the value of Rv (x ) is very large , that is, valence quark distribution in the bound nucleon of nucleus is much greater than that for the case of free nucleon. With the increase of x , and untill x =0.3, Rv (x ) approaches to 1, namely, the valence quark distribution in the bound nucleon of nucleus changes into the same as in free nucleon. qqbD b 4As for Rs (x ) it is always less than 1 when x d"0.3 and approaches to zero at the position x =0.05, that is, in the region x d"0.3, the sea quark distributions in bound nucleon of nucleus are always below the sea quark distribution in free nucleon. The variation of Rv (x ) for the three nuclei is that Fe>Ca>C, which shows that quark distribution induced nuclear effect in C, Ca and Fe are slightly different. Z6w(>About K-Factor s Non-Constancy  ( x'>About K-Factor s Non-Constancy  ( c>About K-Factor s Non-Constancy  ( [1] W. Zhu, L. Qian, J. G. Shen. Phys. Rev., 1991, D44: 2762. [2] Liu Chun-Xiu, He Zhen-Min, Duan Chun-Gui and Peng HongAn, High Energy Physics and Nuclear Physics, 2000, 24: 131. [3] Hou Zhao-Yu, Zheng Qiao, Duan Chun-Gui, Zhang Ben-Ai, Commun. Theor. Phys., 2000, 34: 377. [4] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, Chin. Phys. Lett., 2002, 19: 488. [5] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, High Energy Physics and Nuclear Physics, 2002, 26: 364. [6] Hou Zhao-Yu, Zhi Hai-Su, Commun. Theor. Phys., 2006, 45: 517-520. 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Introduction$PIn the wake of the development of quark-parton model study, Drell-Yan process, like DIS, has been profoundly used to investigate nucleon structure and certain important nuclear features such as quark distributions. Especially our effort shonld be aimed at to extracting nuclear effect from available data of experimental information. $PZZQ$>( ]    .2. The Nucleon Structure Function Ratio in DIS// k#7 3. Drell-Yan Cross Section Ratio!!$ v&    y)  ?  @Result _C4. Affection of QCD Non-Perturbation Effect to the Quark DiscussionDD$ `  BB4.Affection of QCD Non-Perturbation Effect to the Quark DiscussionCC(  $   f"  R;Nuclear Binding Energy Effect to the Sea Quark Discussion << g!  a6. Result and DiscussionNumerical results of Rv (x ) have been obtained as shown in Fig. From Fig. it appears to show that the nuclear effect of value quark distribution and that of sea quark are quite different. In the whole calculation region, Rs(x ) decreases as x increases. At the position x =0.05 the value of Rv (x ) is very large , that is, valence quark distribution in the bound nucleon of nucleus is much greater than that for the case of free nucleon. With the increase of x , and untill x =0.3, Rv (x ) approaches to 1, namely, the valence quark distribution in the bound nucleon of nucleus changes into the same as in free nucleon. qqbD b 4As for Rs (x ) it is always less than 1 when x d"0.3 and approaches to zero at the position x =0.05, that is, in the region x d"0.3, the sea quark distributions in bound nucleon of nucleus are always below the sea quark distribution in free nucleon. The variation of Rv (x ) for the three nuclei is that Fe>Ca>C, which shows that quark distribution induced nuclear effect in C, Ca and Fe are slightly different. Z6w(>About K-Factor s Non-Constancy  ( x'>About K-Factor s Non-Constancy  ( c>About K-Factor s Non-Constancy  ( [1] W. Zhu, L. Qian, J. G. Shen. Phys. Rev., 1991, D44: 2762. [2] Liu Chun-Xiu, He Zhen-Min, Duan Chun-Gui and Peng HongAn, High Energy Physics and Nuclear Physics, 2000, 24: 131. [3] Hou Zhao-Yu, Zheng Qiao, Duan Chun-Gui, Zhang Ben-Ai, Commun. Theor. Phys., 2000, 34: 377. [4] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, Chin. Phys. Lett., 2002, 19: 488. [5] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, High Energy Physics and Nuclear Physics, 2002, 26: 364. [6] Hou Zhao-Yu, Zhi Hai-Su, Commun. Theor. Phys., 2006, 45: 517-520. 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Introduction$PIn the wake of the development of quark-parton model study, Drell-Yan process, like DIS, has been profoundly used to investigate nucleon structure and certain important nuclear features such as quark distributions. Especially our effort shonld be aimed at to extracting nuclear effect from available data of experimental information. $PZZQ$>( ]    .2. The Nucleon Structure Function Ratio in DIS// k#7 3. Drell-Yan Cross Section Ratio!!$ v&    y)  ?  @Result _C4. Affection of QCD Non-Perturbation Effect to the Quark DiscussionDD$ `  BB4.Affection of QCD Non-Perturbation Effect to the Quark DiscussionCC(  $   f"  R;Nuclear Binding Energy Effect to the Sea Quark Discussion << g!  a6. Result and DiscussionNumerical results of Rv (x ) have been obtained as shown in Fig. From Fig. it appears to show that the nuclear effect of value quark distribution and that of sea quark are quite different. In the whole calculation region, Rs(x ) decreases as x increases. At the position x =0.05 the value of Rv (x ) is very large , that is, valence quark distribution in the bound nucleon of nucleus is much greater than that for the case of free nucleon. With the increase of x , and untill x =0.3, Rv (x ) approaches to 1, namely, the valence quark distribution in the bound nucleon of nucleus changes into the same as in free nucleon. qqbD b 4As for Rs (x ) it is always less than 1 when x d"0.3 and approaches to zero at the position x =0.05, that is, in the region x d"0.3, the sea quark distributions in bound nucleon of nucleus are always below the sea quark distribution in free nucleon. The variation of Rv (x ) for the three nuclei is that Fe>Ca>C, which shows that quark distribution induced nuclear effect in C, Ca and Fe are slightly different. Z6w(>About K-Factor s Non-Constancy  ( x'>About K-Factor s Non-Constancy  ( c>About K-Factor s Non-Constancy  ( [1] W. Zhu, L. Qian, J. G. Shen. Phys. Rev., 1991, D44: 2762. [2] Liu Chun-Xiu, He Zhen-Min, Duan Chun-Gui and Peng HongAn, High Energy Physics and Nuclear Physics, 2000, 24: 131. [3] Hou Zhao-Yu, Zheng Qiao, Duan Chun-Gui, Zhang Ben-Ai, Commun. Theor. Phys., 2000, 34: 377. [4] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, Chin. Phys. Lett., 2002, 19: 488. [5] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, High Energy Physics and Nuclear Physics, 2002, 26: 364. [6] Hou Zhao-Yu, Zhi Hai-Su, Commun. Theor. Phys., 2006, 45: 517-520. 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Introduction$PIn the wake of the development of quark-parton model study, Drell-Yan process, like DIS, has been profoundly used to investigate nucleon structure and certain important nuclear features such as quark distributions. Especially our effort shonld be aimed at to extracting nuclear effect from available data of experimental information. $PZZQ$>( ]    .2. The Nucleon Structure Function Ratio in DIS// k#7 3. Drell-Yan Cross Section Ratio!!$ v&    y)  ?  @Result _C4. Affection of QCD Non-Perturbation Effect to the Quark DiscussionDD$ `  BB4.Affection of QCD Non-Perturbation Effect to the Quark DiscussionCC(  $   f"  R;Nuclear Binding Energy Effect to the Sea Quark Discussion << g!  a6. Result and DiscussionNumerical results of Rv (x ) have been obtained as shown in Fig. From Fig. it appears to show that the nuclear effect of value quark distribution and that of sea quark are quite different. In the whole calculation region, Rs(x ) decreases as x increases. At the position x =0.05 the value of Rv (x ) is very large , that is, valence quark distribution in the bound nucleon of nucleus is much greater than that for the case of free nucleon. With the increase of x , and untill x =0.3, Rv (x ) approaches to 1, namely, the valence quark distribution in the bound nucleon of nucleus changes into the same as in free nucleon. qqbD b 4As for Rs (x ) it is always less than 1 when x d"0.3 and approaches to zero at the position x =0.05, that is, in the region x d"0.3, the sea quark distributions in bound nucleon of nucleus are always below the sea quark distribution in free nucleon. The variation of Rv (x ) for the three nuclei is that Fe>Ca>C, which shows that quark distribution induced nuclear effect in C, Ca and Fe are slightly different. Z6w(>About K-Factor s Non-Constancy  ( x'>About K-Factor s Non-Constancy  ( c>About K-Factor s Non-Constancy  ( [1] W. Zhu, L. Qian, J. G. Shen. Phys. Rev., 1991, D44: 2762. [2] Liu Chun-Xiu, He Zhen-Min, Duan Chun-Gui and Peng HongAn, High Energy Physics and Nuclear Physics, 2000, 24: 131. [3] Hou Zhao-Yu, Zheng Qiao, Duan Chun-Gui, Zhang Ben-Ai, Commun. Theor. Phys., 2000, 34: 377. [4] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, Chin. Phys. Lett., 2002, 19: 488. [5] Hou Zhao-Yu, Zheng Qiao, Zhang Ben-Ai, High Energy Physics and Nuclear Physics, 2002, 26: 364. [6] Hou Zhao-Yu, Zhi Hai-Su, Commun. Theor. Phys., 2006, 45: 517-520. Z2t>1^$      ,K)#Z- Thanks!<' 0  0(  x  c $*,hC * x  c $*, `   * H  0޽h ? 33___PPT10i.`3+D=' *= @B +rjT "FT1