毛林繁1985-2018年2月发表工程管理、数学与采购论著目录

 

毛林繁分年论文目录

 

1985

1.傅氏级数、拉氏变换及RMI原则,中专数学研究、,29-32,11985

2.学习数学的点滴体会,中专数学研究,22-23,21985

 

1990

1.The maximum size of r-partite subgraphs of a K3-free graph, 东北数学41990),417-424.

 

1992

1.北京财贸学院100m3水柜顶升施工, 滑模工程,11992

2.(与马刚合著)北京木樨园体校50m标准游泳池结构抗渗施工,建筑科技,41992

 

1993

1.(与马刚合著)北京木樨园体校62m无粘结预应力混凝土大梁施工,建筑科技,11993

 

1994

1.(与杨燕昌合著)R(G)=3的自中心图的圈结构研究,纯粹数学与应用数学,Vol. 10(增刊)(1994), 88-98

2.Hamiltonian graphs with constraints on vertices degree in a subgraphs pair, 太原机械学院学报,Vol.15(增刊)(1994),79-90

 

1995

1.(与马刚合著)北京木樨园体校游泳池抗渗混凝土结构施工,建筑技术,5 1995

2.游泳池结构抗渗施工技术,《中国实用科技成果大词典》(95版),1995

3.采用大吨位滑模千斤顶从事水柜顶升施工技术,《中国实用科技成果大词典》(95版),1995

 

1996

1.有给定半径自中心图的最大边数,西安电子科技大学学报,Vol. 23(增刊)(1997),6-10

2.混凝土涨模原因分析及防治,建筑科技,21996)。

 

1997

1.怎样编写高层建筑施工安全防护方案,建筑安全111997

 

1998

1.A localization of Dirac's theorem for hamiltonian graphs, 数学研究与评论,Vol. 182(1998),188-190.

2.混凝土涨模原因分析及防治, 建筑技术,91998

3.怎样编写高层建筑施工安全防护方案,建筑科技,11998

 

1999

1.学校一期工程施工组织总设计,《建筑工程施工组织设计实例应用手册》,中国建筑工业出版社,1999

2.游泳池工程施工组织设计,《建筑工程施工组织设计实例应用手册》,中国建筑工业出版社,1999

3.北京木樨园体校游泳池抗渗混凝土结构施工, 《建筑工程施工实例手册》(2),中国建筑工业出版社,1999

 

2000

1.局部化Fan条件的一个推广,曲阜师范大学学报(自然科学版),Vol. 263(2000),25-28

2.北京电力生产调度中心施工质量控制与管理,建筑科技,22000)。

3.北京电力生产调度中心装饰工程施工,《建筑工程施工实例手册》(7),中国建筑工业出版社,1999

 

2001

1.(与刘彦佩合著)哈密尔顿图的一类新的局部化充分条件,曲阜师范大学学报(自然科学版),Vol. 272(2001),18-22

2.(with Liu Yanpei)On the eccentricity value sequence of a simple graph, 河南师范大学学报(自然科学版),13-18,4(2001)

3.(with Liu Yanpei)An approach for constructing 3-connected non-hamiltonian cubic maps on surfaces,  OR Transactions,1-7,4(2001)

 

2002

1.A census of maps on surfaces with given underlying graphs, Northern Jiaotong University,2002.

2.On the panfactorical property of Cayley graphs,  数学研究与评论, 383-390, 3 (2002)

3.城市公交网络可靠性的双层规划模型,中国公路学报, 88-91,32002)。

4.Localized neighborhood unions condition for hamiltonian graphs,  河南师范大学学报(自然科学版),16-22,1(2002)

2003

1.(with Liu Yanpei) New automorphism groups identity of trees, 数学进展,113-117,5(2002)

2.(with Liu Yanpei)Group action for enumerating maps on surfaces, J.Applied Math. & Computing, Vol.13, No.1-2,201-215.

3.(与刘彦佩合著)图的可定向嵌入的标根可数性,数学物理学报, 287-293,32003)。

4.(与刘峰合著)顶点距离≧2的局部化条件与哈密尔顿图,河南师范大学学报(自然科学版),17-21,1(2003).

2004

1. (with Yanpei Liu)A new approach for enumerating maps on orientable surfaces, Australasian J. Combinatorics, Vol.30(2004), 247-259.

2.(与田丰合著)Riemann曲面上Hurwitz定理的组合推广,中国科学院博士后前沿与交叉学科学术论坛论文集,200412,75-89

2005

1.(with Feng Tian)On oriented 2-factorable graphs, J.Applied Math. & Computing, Vol.17, No.1-2. 25-38.

2.(with Liu Yanpei and Tian Feng)Automorphisms of maps with a given underlying graph and their application to enumeration, Acta.Math.Sinica, Vol.21, 2(2005),225-236.

3.On Automorphisms of Maps and Klein Surfaces,中国科学院博士后报告,2005.6.

4. Automorphism groups of Maps,Surfaces and Smarandache Geometries, American Research Press, 2005.

5. On automorphism groups of maps, surfaces and Smarandache geometries, Scientia Magna, Vol.1(2005), No.2,55-73.

6. Parallel bundles in planar map geometries, Scientia Magna, Vol.1 (2005), No.2,120-133.

2006

1.(with Yanpei Liu and Erling Wei)The semi-arc automorphism group of a graph with application to map enumeration, Graphs and Combinatorics, Vol.22, No.1(2006)93-101.

2. Smarandache Multi-Space Theory, Hexis, Phoenix,USA, 2006.

3.中国工程建设项目施工招标技巧与案例分析—Smarandache重空间招标模型,Xiquan Publishing House, 2006.

4. On algebraic multi-group spaces, Scientia Magna, Vol.2,No.1(2006), 64-70.

5. On multi-metric spaces, Scientia Magna, Vol.2,No.1(2006), 87-94

6. Selected Papers on Mathematical Combinatorics(I), World Academic Union, 2006.

7. On algebraic multi-vector spaces, Scientia Magna, Vol.2,No.2(2006), 1-6.

8. On algebraic multi-ring spaces, Scientia Magna, Vol.2,No.2(2006), 48-54.

2007

1. Geometrical theory on combinatorial manifolds, JP J. Geometry and Topology, Vol.7, 1(2007), 65-113.

2. An introduction to Smarandache multi-spaces and mathematical combinatorics, Scientia Magna, Vol.3, 1(2007), 54-80.

3. Combinatorial speculation and combinatorial conjecture for mathematics, International J. Mathematical Combinatorics, Vol.1,1(2007), 1-19.

4. Pseudo-manifold geometries with applications, International J. Mathematical Combinatorics, Vol.1,1(2007), 45-58.

5. A combinatorially generalized Stokes theorem on integration, International J. Mathematical Combinatorics, Vol.1,1(2007), 67-86.

6. Smarandache geometries & map theory with applications(I), Chinese Branch Xiquan House, 2007.

7. Differential geometry on Smarandache n-manifolds, in Y.Fu, L.Mao and M.Bencze ed. Scientific Elements(I), 1-17.

8. Combinatorially differential geometry, in Y.Fu, L.Mao and M.Bencze ed. Scientific Elements(I), 155-195.

9. 工程建设项目招标采购理论与实践, American Research Press, 2007.

2008

1.Curvature Equations on Combinatorial Manifolds with Applications to Theoretical Physics International J. Mathematical Combinatorics, Vol.1,1(2008),16-35.

2.Combinatorially Riemannian SubmanifoldsInternational J. Mathematical Combinatorics, Vol.1,2(2008),23-45.

3.Extending Homomorphism Theorem to Multi-SystemsInternational J. Mathematical Combinatorics, Vol.1,3(2008),1-27.

4.Actions of Multi-groups on Finite SetsInternational J. Mathematical Combinatorics, Vol.1,3(2008),111-121.

2009

1.Topological Multi-groups and Multi-fieldsInternational J. Mathematical Combinatorics, Vol.1,1(2009),8-17.

2.Euclidean Pseudo-Geometry on RnInternational J. Mathematical Combinatorics, Vol.1,1(2009),90-95.

3.推动招标投标市场不断走向规范,中国建设报,2009124

4.全国招标采购人员职业水平考试辅导教材之四—《招标采购案例分析》(副主编),中国计划出版社, 2009

5.Combinatorial Geometry with Applications to Field Theory, InfoQuest, USA,2009.

6.Combinatorial Fields- An Introduction, International J. Mathematical Combinatorics, Vol.1,3(2009),1-22.

2010

1. Relativity in Combinatorial Gravitational Fields, Progress in Physics, Vol.3,2010, 39-50.

2.2010年招标师职业水平考试复习指导》--《招标采购案例分析》(主编),中国计划出版社,2010年。

3. A Combinatorial Decomposition of Euclidean Spaces $R^n$ with Contribution to Visibility, International J. Math. Combin.,Vol.1, 2010, 47-64.

4. Labeling, Covering and Decomposing of Graphs --Smarandache’s Notion in Graph Theory, International J. Math.Combin., Vol.3, 2010, 108-124.

5. Let’s Flying by Wings—Mathematical Combinatorics & Smarandache Geometries(in Chinese), Chinese Branch Xiquan House,2010.

2011

1. Sequences on Graphs with Symmetries, International J. Math.Combin., Vol.1, 2011, 20-32.

2. Automorphism Groups of Maps, Surfaces and Smarandache Geometries (Second edition), Graduate Textbook in Mathematics, The Education Publisher Inc. 2011.

3. Combinatorial Geometry with Applications to Field Theory (Second edition), Graduate Textbook in Mathematics, The Education Publisher Inc. 2011.

4. Smarandache Multi-Space Theory (Second edition), Graduate Textbook in Mathematics, The Education Publisher Inc. 2011.

5. Graph structure of manifolds with listing, International J.Contemp.Math. Science, Vol.5,2011, No.2, 71-85.

6. 深化体制改革,系统构建招标投标市场运行机制,求是理论网,2011228,中国招标投标,32011)。

7. 串通投标的经济行为分析及市场对策,中国招标投标,52011)。

8. 统一市场交易规则,促招标投标事业健康发展,中国招标投标,122011)。

2012

1.科学构建招标采购理论体系,中国招标投标, 1-22012.

2.从经济学出发,构建招标采购理论体系,政府采购信息报,2012217

3. A generalization of Seifert-Van Kampen theorem for fundamental groups(论文), Far East Journal of Math.Sciences, Vol.61 No.2 (2012), 141-160.

4.全国招标采购人员职业水平考试辅导教材之四—《招标采购案例分析》(主编),中国计划出版社,2012

5Linear Isometries on Pseudo-Euclidean Space, International J. Math. Combin. Vol.1, 2012, 1-12.

6Non-Solvable Spaces of Linear Equation Systems, International J. Math.Combin., Vol.2, 2012, 9-23.

7. 组合学及其对现代数学物理的影响,在内蒙古师范大学和北京建筑工程学院报告。    

 

2013

1. (与李帅锋合著)招标采购风险分析及对策,招标采购管理,2013年第1.

2. Let’s Flying by Wings—Mathematical Combinatorics & Smarandache Geometries (in Chinesenew expanded edition), Chinese Branch Xiquan House,2013.

3. 招标投标法实施条例特别词组语义辨析,招标采购管理,2013年第2期。

4. 深化行政审批改革,加强招标投标行业组织自律与服务,招标采购管理,2013年第4期。

5. 规范主体行为 促进行业健康发展——谈招投标市场存在的问题及解决办法,中国建设报,201331.

6. 规范招标投标活动几个核心问题,河南招标投标,2013年第1期。

7. Global stability of non-solvable ordinary differential equations with applications,

International J. Math.Combin., Vol.1, 2013, 1-37.

8. (与张俊合著)招标采购理论导引,中国建筑工业出版社,2013.

9. (与李帅锋合著)招标投标法条文辨析及案例分析,中国建筑工业出版社,2013

10. Non-solvable equation systems with graphs embedded in Rn, Proceedings of the First International Conference on Smarandache Multispace and Multistructure, The Education Publisher Inc. July, 2013 also in International J. Math.Combin., Vol.2, 2013, 8-23.

11. 招标采购行为约束理论分析,招标与投标,2013年第1期。

12. 招标采购经济效用及择优分析,招标与投标,2013年第2期。

13. 招标采购项目风险分析与控制,招标与投标,2013年第3期。

2014

1. 投标人不得以低于成本报价竞标的法理与实践,招标与投标,2014年第1期。

2. 电子招标,一个美丽的神话(东京冷夫子),招标与投标,2014年第4期。

3. A topological model for ecologically industrial systemsInternational J.Math. Combin. Vol.1(2014), 109-117

4. Geometry on G^L system of homogenous polynomials, International Journal of Contemporary Mathematical Sciences,Vol. 9, 2014, no. 6, 287 – 308.

5.论招标采购六大关系,招标与投标,2014年第5期。

6.明确实施方案,践行绿色采购,政府采购信息报,2014-07-07

7.采购代理机构参与履约验收是其职能体现,政府采购信息报,2014-08-11.

8.招标投标法与采购经济宗旨对比分析(林林),招标与投标,2014年第8期。

9.产业绿色采购技术纲领及优化模型,招标与投标,2014年第10期。

10. Mathematics on non-mathematics, International J.Math. Combin. Vol.3(2014), 1-34

11. Geometry on non-solvable equations – A review on contradictory systems, Re-

ported at the International Conference on Geometry and Its Applications, Jardpour University, October 16-18, 2014, Kolkata,India, Also appeared in International J. Math.Combin., Vol.4, 2014, 18-38.

12.依法治国,规范公共资源交易与管理,招标采购管理,2014年底12期,16-21.

2015

1. Extended Banach G-flow spaces on differential equations with applications, Electronic J.Mathematical Analysis and Applications, Vol.3, No.2(2015), 59-91.

2. A New Understanding of Particles by G-Flow Interpretation of Differential Equation, PROGRESS IN PHYSICS, Vol.11, 3 (2015),193-201.

3. Cauchy problem on non-solvable system of first order partial differential equations with applications, Methods and Applications of Analysis, Vol. 22, 22015, 171–200.

4. A Review on Natural Reality with Physical Equations, PROGRESS IN PHYSICS, Vol.11, 3 (2015),276-282.

5. Mathematics after CC conjecture—Combinatorial notions and achievements, International J. Mathematical Combinatorics, Vol.2, 2015, 1-31.

6. 缔约违法影响采购结果须承担违法责任,招标与投标,2015年第6期,4-5.

7. Mathematics with natural reality – Action Flows, Bull.Cal.Math.Soc., Vol.107, 6(2015), 443-474.

2016

1. Labeled graph -- a mathematical element, International J. Math. Combin., Vol.3, 2016, 27-56

2. 城市公共服务供给侧改革的市场机制--资本合作,招标与投标,2016年第10期,6-10

3. Biological n-system with global stability, Bull.Cal.Math.Soc., Vol.108, 6(2016), 403-430

2017

1. Mathematical Combinatorics with Natural Reality, International J. Math. Combin., Vol.2, 2017, 11-33

2. Hilbert Flow Spaces with Operators over Topological Graphs, International J. Math. Combin., Vol.4, 2017, 19-45

3. Complex System with Flows and Synchronization, Bull. Cal. Math. Soc., 109, (6) 461484 (2017)

4. 让我们插上翅膀飞翔--数学组合与Smarandache重空间(Let's Flying by Wing-- Mathematical Combinatorics & Smarandache Multi-Spaces),Chinese Branch Xiquan House2017

5. PPP项目实施方案审批,招标与投标,2017年第9期,7-9

6. PPP项目投资评估与财政两评间的辩证关系,招标与投标,2017年第12期,7-10

7. PPP项目社会资本投资人招标/非招标采购,招标与投标,2017年第11期,7-11

8. 谈怎样签订PPP项目合作协议风险最小,招标与投标,2017年第12期,8-11

2018

1. 资源配置方式改革与创新--《关于创新政府配置资源方式的指导意见》条文释义与解读,经济科学出版社,2018

2.《标准招标文件》解决了哪些问题,招标与投标,2018年第1期,7-10

3. 谈《标准招标文件》之投标人资格条件,招标与投标,2018年第2期,7-11

 

参加学术活动

1.邀请报告, 第三届西北数论与Smarandache问题国际学术交流会, 2007323-25,西安。

2.邀请报告, 第四届西北数论与Smarandache问题国际学术交流会,2008322-24,西安。

3.邀请报告, 庆祝田丰教授70岁诞辰,南京师范大学,10 2-3, 2009, Nanjing, P.R.China

4.邀请报告, 第七届西北数论与Smarandache问题国际学术交流会,2011325-27,西安。

5.邀请报告,首届Smarandache重空间及重结构国际学术研讨会,2013628-30,北京建筑大学。

6.Invited Speech, the International Conference on Geometry and Its Applications, Jardpour University, October 16-18, 2014, Kolkata, India.

7.Plenary Speech, the International Conference on Combinatorics, Graph Theory, Topology and Geometry, January 29-31, 2015, Organized by Scientific Research Publishing and Engineering Information Institute, Shanghai, P.R.China.

8. Plenary Speechthe National Conference on Emerging Trends in Mathematics and Mathematical Sciences of IndiaDecember,17-19, 2015.

9.Plenary Speech, The 4th International Conference on Discrete Mathematics and The XII Graph Theory Day of India, June 10-11, 2016.

10.Plenary Speech, the 2017 Spring International Conference on Applied and Engineering Mathematics, April 18-20, 2017, Chengdu, P.R.China.

11.Invited J.C.& K.L.Saha Memorial Lecturethe International Conference on Geometry and Mathematical Models in Complex Phenomena, December 5-7, 2017, Kolkata, India.

 

获得奖项

1.Albert Nelson Marquis Lifetime Achievement Award, Also endorsed by Marquis Who’s Who as a leader in the field of Mathematics and Engineering in 2017.

 

国外媒体宣传

1.F.SmarandacheMathematics for Everything with Combinatorics on Nature -- A report on the promoter Dr.Linfan Mao of mathematical combinatoricswww.research gate.net, www.scribd.com, www.viXra.org and www.academia.comalso in International J.Math.Combin. Vol.1,2016, 130-133

2.F.司马达仁齐, 数学理会万物 组合探秘自然---记数学组合倡导者毛林繁博士,今日头条-中国传媒内参,2016.

3. W.BarbaraLinfan Mao PhD Won the Albert Nelson Marquis Lifetime Achievement AwardInternational J.Math.Combin.Vol.3,2017, 136-138