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ͻ˹̹r(nng)I(y)a(chn)Y(ji)(gu){(dio)(yu)ģ

l(f)rg2018-07-18 17:11
ժҪ(j)(dng)ǰյr(nng)I(y)a(chn)Y(ji)(gu)F(xin),錍(sh)F(xin)ʡcҵr(nng)I(y)ɳm(x)l(f)չ,r(nng)I(y)a(chn)Y(ji)(gu){(dio)@P(gun)Ҫ,оض^(q)(yu)ݵĔ(sh)W(xu)ģ͵ĽҪxͨ^@Щ(sh)W(xu),ʹöо,ڵĆ}һпƌW(xu)Ժ͑(zhn)ԵӋӋȿԱ]ڌ(sh)HxֿоČѲͬĹI(y)a(chn){(dio)}оĔ(sh)W(xu)ģM(jn)uоڮ(dng)ǰʡF(xin)н(jng)(j)g(sh)lĻA(ch),ƶ˶Ŀ(bio)(yu)ģ(jng)(j)l(f)չ,B(ti)ƽĿ(bio)wF(xin)ڽY(ji)(gu){(dio)ă(yu)ģͨ͡^ӋC(j)ӋY(ji),҂õ{(dio)(yng)IJͬa(chn)Y(ji)(gu){(dio)IJȻ,Ô(sh)(j)j(lu)DEAӋÿr(nng)I(y)Ca(chn),Kx(yu)ĽQоҪ傀M:1.(yng)ϢW(xu)Փc,Ӌr(nng)I(y)a(chn)Y(ji)(gu)ķ(wn),Լصĸڳʽ,ÿa(chn)ֵռıԱQ(yng)Ŀԡָ(bio),҂m(dng)?sh)ČF(xin)еa(chn)Y(ji)(gu)ĹӋM(jn)п]2.ȫϵy(tng)ķ,r(nng)I(y)a(chn)Y(ji)(gu)ĶĿ(bio)(yu)ģڲԶԪĻA(ch),ƅ(sh)ݔ뷴ӳͬ{(dio)(yu)ܛLingoÁQ(yng)ă(yu){(dio)3.෽DEACur,DEACur(gu)˷ǰ׵ŸoFС,DEAģC2RC2GS2һαڮ(dng)?sh)صr(nng)I(y)a(chn)Y(ji)(gu)оÿ{(dio)a(chn)Q߆Ԫ(DMU)ЧM(jn)ur̓(yu)ͨ^@,҂g(sh)Ҏ(gu)ģЧʡDEAЧěQ߆ԪͷDEAЧěQ߆Ԫ@ą^(q)e@ЩY(ji),҂ԫ@ڹϢʺͮa(chn),̽ӑ܌(do)µЧʵԭ򡣌M(jn)Ҏ(gu)ģ,úma(chn)Ҏ(gu)ģ@Щdzҳ@ЩķͶӰڷDEAЧǰ,¼g(sh)Ҏ(gu)ģЧ4.һN›Q߆Ԫ򷽷,ͨ^Q߆Ԫ-СͶca(chn),y(tng)DEAurģ͵ĸM(jn)(yng)׃ Чurָ(sh)ĸʹһMÿĹ(qun)5.оY(ji)M(jn)ʡr(nng)I(y)a(chn)(zhn){(dio)һՓx͌(sh)`rֵ(yu)Ŀ(bio)ģ܉(j)Ŀ(bio)ͲԌ(yu)M(jn)DEACurָM(jn)һ޸ĺ̓(yu)ķ,ЧĽY(ji)(gu){(dio)ߵƶṩ˿ƌW(xu)(j),2ӳʡr(nng)I(y)a(chn)Y(ji)(gu){(dio)Ŀ(bio),һČ(sh)H(yng)Ãrֵڱ,(sh)W(xu)ģͷr(nng)I(y)(jng)(j)}оеđ(yng),̽͌(sh)`Ҳԑ(yng)P(gun)I(lng)о
[Abstract]:According to the present situation of the agricultural production structure in Punjab, it is very important to adjust the agricultural production structure in order to realize the sustainable development of agriculture in the province and country. Therefore, it is of great significance to study the establishment of mathematical models based on specific regional advantages. Through these mathematical methods, using quantitative research, the existing problems are analyzed and a scientific and strategic plan is put forward. This plan can be considered both in practical selection and as a research reference. In this paper, different mathematical models used in recent industrial or production adjustment studies are evaluated and studied. On the basis of the current economic and technological conditions in Punjab province, a multi-objective optimization model is developed. The three goals of economic development, social welfare and ecological balance are embodied in the optimization model of structural adjustment. According to the results of computer calculation, we get the corresponding strategies of adjusting different production structure. Then, DEA is used to estimate the agricultural production capacity of each scheme, and the optimal solution is chosen. This research mainly consists of the following five aspects: 1. The theory and method of informatics are applied to calculate the stability of agricultural production structure and the concept of entropy is introduced. In the program, the proportion of the production value of each scheme can be replaced by the corresponding possibility. We take into account, among other things, an estimate of the existing production structure. 2. 2. Based on comprehensive and systematic analysis, a multi-objective optimization model of agricultural production structure is established. On the basis of strategy diversification, the input of control parameters reflects different adjustment schemes. Optimization software program Lingo is used to solve the corresponding optimization adjustment program. 3. Multi-scheme DEA comprehensive evaluation. In this paper, the non-Archimedean infinitesimal ε -DEA model, C2R and C2GS2, was constructed by DEA method for the first time in the study of local agricultural production structure. The relative efficiency of each adjustment scheme is evaluated and optimized as a DMU. By using this method, we analyze that there are obvious differences between the relative technology and the Decision-making units with scale efficiency. DEA efficient and non-DEA efficient Decision-making units. Based on these results, we can obtain useful management information. Redundancy and output inadequacies will be introduced, and possible causes of inefficiency will be explored. Carry on the scale reward analysis to each plan, adopt the appropriate production scale. These analyses are very helpful in finding ways to improve these programs. Based on projection theorem, a new technology and scale efficiency. 4. 4. In this paper, a new ranking method of decision units is adopted. By introducing ideal decision making units-minimum input and maximum output, The concept of efficiency evaluation index is used in a set of public weights. The results of this study have certain theoretical significance and practical value for promoting the adjustment of agricultural production strategy in Punjab. The optimization multi-objective model can solve the optimization scheme according to objectives and strategies. DEA comprehensive evaluation points out the direction of further modification and optimization of the scheme, and provides a scientific basis for the formulation of reasonable and effective structural adjustment policy. Finally, the project 2 reflects the target and demand of the adjustment of the agricultural production structure in Punjab province, and has certain practical application value. In this paper, the application of mathematical model method in the study of agricultural economic problems is beneficial to exploration and practice. It can also be applied to the research of related fields.
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1 e;;DEAB(ti)ЧʜyȡЇʡĹI(y)[J];ƌW(xu)(jng)(j);200903

2 S;S;;a(chn)I(y)Y(ji)(gu)׃(jng)(j)LӰ푵Č(sh)Cо[J];ؔ(jng)ߵȌƌW(xu)УW(xu);200806

3 fx;С;;(yu)ģܛLINGO\(yn)IW(xu)еđ(yng)[J];ɽ;200715

4 ֿ,߷;ЇF(xin)r(nng)I(y)Ļ[J];Їr(nng)W(xu)ͨ;200507

5 ,ܵ|,;|r(nng)er(nng)I(y)B(ti)ϵy(tng)Y(ji)(gu)(yu)a(chn)ģʽ[J];r(nng)I(y)̌W(xu);200402

6 ͥ,ȼ;(yu)a(chn)(sh)Ķָ(bio)ϵy(tng)urC(j)[J];ƼM(jn)c;200010

7 ,x;DEAr(nng)I(y)Ca(chn)urеđ(yng)[J];㽭W(xu)W(xu)(r(nng)I(y)cƌW(xu));200004

8 Ƿl(wi),(yng);a(chn)I(y)Y(ji)(gu)׃r(nng)彛(jng)(j)LӰ푵Č(sh)C[J];r(nng)I(y)g(sh)(jng)(j);200004

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1 ;ʡr(nng)I(y)a(chn)I(y)Y(ji)(gu){(dio)(yu)ģͼDEACurо[D];|r(nng)I(y)W(xu);2002



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