The hidden hyperbolic geometry of international trade: World Trade Atlas 1870-2013

Scientific Reports

Volumn 6, Issue , 2016, Pages

  Garciá Pérez, Guillermo ^a   Bogunã, Marián ^a   Allard, Antoine ^a   Serrano, M Ángeles ^a,b  

^a UNIVERSITY OF BARCELONA   (Spain)

^b INSTITUCIÓ CATALANA DE RECERCA I ESTUDIS AVANÇATS ICREA   (Spain)

Author keywords

[No Author keywords available]

Indexed keywords

ECONOMIC ASPECT; GEOGRAPHY; GEOMETRY; GRAVITY; MODEL; ORGANISM COMMUNITY; WAR;

EID: 84988432699     PISSN: None     EISSN: 20452322     Source Type: Journal    
DOI: 10.1038/srep33441     Document Type: Review

References (52)

1. Engel, C., Rogers, J. How wide is the border? Amer. Econ. Rev. 86(5), 1112-1125 (1996).
2. Tinbergen, J. Shaping The World Economy: Suggestions For An International Economic Policy. The Twentieth Century Fund, New York (1962).
3. Bergstrand, J. H. The gravity equation in international trade: some microeconomic foundations and empirical evidence. Rev. Econ. Stat. 67(3), 474-481 (1985).
4. Squartini, T., Garlaschelli, D. Jan Tinbergen's legacy for economic networks: from the gravity model to quantum statistics. In Econophysics of Agent-Based Models, Abergel, F., Aoyama, H., Chakrabarti, K. B., Chakraborti, A., Ghosh, A. editors, Springer International Publishing (2014).
5. Frankel, J., Rose, A. An estimate of the effect of common currencies on trade and income. Q. J. Econ. 117(2), 437-466 (2002).
6. 6.,erson, J. E., van Wincoop, E. Trade costs. J. Econ. Lit. 42(3), 691-751 (2004).
7. Bergstrand, J. H., Egger, P. Gravity equations and economic frictions in the world economy. In Palgrave Handbook Of International Trade, Bernhofen, D., Falvey, R., Greenaway, D., Krieckemeier, U. editors, Palgrave Macmillan Press (2011).
8. Duenãs, M., Fagiolo, G. Modeling the international-trade network: a gravity approach. J. Econ. Interact. Coor. 8, 155-178 (2013).
9. Serrano, M. Á., Bogunã, M. Topology of the world trade web. Phys. Rev. E 68, 015101 (2003).
10. Garlaschelli, D., Loffredo, M. I. Fitness-dependent topological properties of the world trade web. Phys. Rev. Lett. 93(18), 188701 (2004).
11. Serrano, M. Á., Bogunã, M., Vespignani, A. Patterns of dominant flows in the world trade web. J. Econ. Interact. Coord. 2(2), 111-124 (2007).
12. Serrano, M. Á. Phase transition in the globalization of trade. J. Stat. Mech. L01002 (2007).
13. Serrano, M. Á., Garlaschelli, D., Bogunã, M., Loffredo, M. The world trade web: structure, evolution and modeling. In Complex Networks, Caldarelli, G. editor, Encyclopedia of Life Support Systems (EOLSS). Eolss Publishers, Oxford, UK (2010).
14. Schweitzer, F. et al. Economic networks: The new challenges. Science 325(5939), 422-425 (2009).
15. Newman, M. Networks: An Introduction. Oxford University Press, Inc., New York, NY, USA (2010).
16. Cohen, R., Havlin, S. Complex Networks: Structure, Robustness And Function. Cambridge University Press (2010).
17. Serrano, M. Á., Krioukov, D., Bogunã, M. Self-similarity of complex networks and hidden metric spaces. Phys. Rev. Lett. 100, 078701 (2008).
18. Serrano, M. Á., Krioukov, D., Bogunã, M. Percolation in self-similar networks. Phys. Rev. Lett. 106, 048701 (2011).
19. Bogunã, M., Krioukov, D., Claffy, K. C. Navigability of complex networks. Nat. Phys. 5, 74-80 (2009).
20. Krioukov, D., Papadopoulos, F., Kitsak, M., Vahdat, A., Bogunã, M. Hyperbolic geometry of complex networks. Phys. Rev. E 82, 036106 (2010).
21. Papadopoulos, F., Kitsak, M., Serrano, M. Á., Bogunã, M., Krioukov, D. Popularity versus similarity in growing networks. Nature 489(7417), 537-540, 09 (2012).
22. Borassi, M., Chessa, A., Caldarelli, G. Hyperbolicity measures democracy in real-world networks. Phys. Rev. E 92, 032812 (2015).
23. Bogunã, M., Papadopoulos, F., Krioukov, D. Sustaining the internet with hyperbolic mapping. Nat. Commun. 1, 62 (2010).
24. Serrano, M. Á., Bogunã, M., Sagués, F. Uncovering the hidden geometry behind metabolic networks. Mol. Biosyst. 8, 843-850 (2012).
25. Garciá-Pérez, G., Bogunã, M., Allard, A., Serrano, M. Á. World Trade Atlas 1870-2013, http://morfeo.ffn.ub.edu/wta1870-2013 (Date of access: 26/07/2016) (2015).
26. Barbieri, K., Keshk, O. M. Correlates of War Project Trade Data Set Codebook, Version 3.0, http://correlatesofwar.org (Date of access: 26/07/2016) (2012).
27. Barbieri, K., Keshk, O. M., Pollins, B. M. Trading data: evaluating our assumptions and coding rules. Conflict Manag. Peace Sci. 26(5), 471-491 (2009).
28. Krugman, P. R. Growing world trade: causes and consequences. BPEA 1995(1), 327-377 (1995).
29. Baldwin, R. E., Martin, P. Two waves of globalisation: superficial similarities, fundamental differences. NBER Working Paper 6904, National Bureau of Economic Research, Inc. (1999).
30. Chase-Dunn, C., Kawano, Y., Brewer, B. D. Trade globalization since 1795: waves of integration in the world-system. Am. Sociol. Rev. 65, 77-95 (2000).
31. Herfindahl, O. C. Copper Costs And Prices: 1870-1957. John Hopkins University Press, Baltimore, MD, USA (1959).
32. Hirschman, A. O. The paternity of an index. Am. Econ. Rev. 54, 761-762 (1964).
33. Serrano, M. Á., Bogunã, M., Vespignani, A. Extracting the multiscale backbone of complex weighted networks. Proc. Natl. Acad. Sci. USA 106, 6483-6488 (2009).
34. Almog, A., Squartini, T., Garlaschelli, D. A GDP-driven model for the binary and weighted structure of the international trade network. New J. Phys. 17(1), 013009 (2015).
35. Almog, A., Squartini, T., Garlaschelli, D. The double role of GDP in shaping the structure of the International Trade Network. arXiv:1512.02454; to appear on the International Journal of Computational Economics and Econometrics (2015).
36. Picciolo, F., Squartini, T., Ruzzenenti, F., Basosi, R., Garlaschelli, D. The role of distances in the world trade web. In Signal Image Technology and Internet Based Systems (SITIS), 2012 Eighth International Conference on, 784-792 (2012).
37. Krioukov, D., Papadopoulos, F., Vahdat, A., Bogunã, M. Curvature and temperature of complex networks. Phys. Rev. E 80, 035101 (2009).
38. Newman, M. E. J., Girvan, M. Finding and evaluating community structure in networks. Phys. Rev. E 69, 026113 (2004).
39. Krugman, P. Regionalism versus multilateralism: analytical notes. In New Dimensions In Regional Integration, J. de Melo, J., Panagariya, A. editors, 58-89, Cambridge University Press, Cambridge (1993).
40. Frankel, J. Regional Trading Blocs In The World Economic System. Institute for International Economics, Washington DC (1997).
41. World Trade Organization, Regional Trade Agreements Information System (RTA-IS), http://rtais.wto.org/UI/PublicAllRTAList. aspx (Date of access: 26/07/2016) (2016).
42. Cover, T. M., Thomas, J. A. Elements Of Information Theory. Wiley-Interscience, Hoboken, New Jersey, second edition (2006).
43. Friedman, T. L. The World Is Flat: A Brief History Of The Twenty-First Century. Farrar, Straus and Giroux, New York (2005).
44. Stiglitz, J. E. Making Globalization Work. W. W. Norton & Company, New York, London (2006).
45. Ghemawat, P. Why the world isn't flat. Foreing Policy 159, 54-60 (2007).
46. Ghemawat, P., Altman, S. Depth index of globalization 2013: and the big shift to emerging economies. Technical report, IESE, ST-310-E, 11/2013 (2013).
47. Brun, J.-F., Carrère, C., Guillaumont, P., de Melo, J. Has distance died? Evidence from a panel gravity model. World Bank Econ. Rev. 19, 99-120 (2005).
48. Krugman, P. R. Geography And Trade. MIT Press, Cambridge, USA (1991).
49. Fujita, M., Krugman, P., Venables, A. The Spatial Economy: Cities, Regions And International Trade. MIT Press, Cambridge, MA (1999).
50. Rosson, C. P., III, Runge, C. F., Hathaway, D. E. International trade agreements. In Food, Agriculture, And Rural Policy Into The Twenty-First Century, Hallberg, M., Sptize, R., Ray, D. editors, Westview Press (1994).
51. Cagé, J., Gadenne, L. The fiscal cost of trade liberalization. Pse working papers, HAL (2014).
52. Wolfram Research, Inc. Mathematica, Version 9.0, Champaign, IL (2012).