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    1. The Diophantine equation Tl=Un-Um

      http://duke.summon.serialssolutions.com/2.0.0/link/0/eLvHCXMwY2BQSTZONDIwSwUm3mRg38TELDlJ1zIpLVU3ySDJ0AxYwaSkGYE3J1t4RRoFBlm4OUM3hRXDVrvDpiTBJTVis5uxMeiSFCPQqgkjQxNdE2YGVlPQxBAwFQf7IUZWQEeIm5lCVtYbGulaApsk0N0y2I3BmAMFVy1uAgzxcEeB1lXrQdaVQEYYUBZcw05uJNX9ggz80FangiMkmQgxMKXmCTNw-8KPbC0WYdAAJhgFmww7l8z8goxE0P0RqQqphZCDwG30M-wUQnJsQ_N0Q3NFGYzdXEOcPXRh9sdD02NxPOJwYpAj4oGOiAc7It7EWIJBAZiHQf2aJMtEo1STpCTTxDTQVUJmpqmppqmGSUnGkgw6pBgpRZpyaQYuI1CogNeIyDCwlBSVpspC7maQA8csAIgPoVI

      by Tiebekabe, Pagdame; Kakanou, Kossi Richmond and Diouf, Ismaïla

      Afrika Mathematica, Volume 35, Issue 4.

      Journal Article : Full Text Online

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    2. On the Diophantine equation Fnx + Fkx = Fmy

      http://duke.summon.serialssolutions.com/2.0.0/link/0/eLvHCXMwlV1LS8NAEB58XPTgG6xW2YO3uppsstsEakFqgwgqvg6elt1kQ0Ws1VZa_72zeTQW9NBjSBiSmck8dma-ATiKPcUcYVB5Y8xNfBFrGurUUO1oV6CDSVKWDScHV8_s7j6IOsVQ2LDsdi9LkpmlrobdXIxWqF2_ijlEk9PxIixzWxhCLX646VbTkE6GlGnB9TA7Cp1iVOZvGrPuqIoxf5dFWeFtonWQ0_e0rdYneatJfugw04NdgjnO-0kbsFYEouQ815xNWDD9LVi9nqK4DreB3fYJXpJWr33x8j7oKbtVwhDzkcODt057bRL1J6RBotcJOSPR2_cOPEXdx84lLXYs0Bgd-4gGmqsEUy4n1sb1XCZC5iYqSFIrWiYCZpTvo5OLmfZEaDB68rhQmFYJNA3NUHu7QNAE2LRIh4oZXyPB1G4iEtwYblytvRo0Sh7LQY6hISu0ZMsCiSyQGQvkuAb1Ugyy-J-GEi2P4CFKltfguORldft_anvzPb4PKywThz1mqcPS6PPLHOR7Ig4zLfsBwvnK9A

      by Pink, István; Bérczes, Attila; Hajdu, Lajos and Luca, Florian

      The Ramanujan Journal, Volume 67, Issue 2.

      Journal Article : Full Text Online

      View Article PDF

    3. On ternary Diophantine equations of signature $(p,p,\text{3})$ over number fields

      http://duke.summon.serialssolutions.com/2.0.0/link/0/eLvHCXMwtV1NT9swGLYKu8BhsIFEWal86IFNDY3j2HMkVKkUUj40PqohdQgpihNHRZpoaOGApp344_i1k1CEhLTDTpYi2_JXXr-2n_d5EGolNPZcrvTiTfTZxOeJdAKZKUe6knC9waSZZ4KTxfEv72Iown4NjcpYGIBVVhwH5iXf6KPllv60c5NaDI2aQoyvK3zijzyINqGEdODSslNMQVQM_IJ2mThw6g_7vcpCU84KJT3hQA32tVNvZfRtrfOcC6_3rjnTTYv9KFxBT2VPDBh7x4JR7LXEK5R2Sff4Pzq9ij4W7izu2S-fUE3dfkbLPyou2NkaGp3dYnPrOH3Eu-Pu_s0kH8egT6GwurNE47PdzriLJxkGNIlhGsWt7bydt68Bl_KH_v3awgA1xVa_BBvY3WwdXYYHP_uHTqHn4CSUu_cO166iENx3k5hlAROESiqlBy6lK7mEk1gaKEPQn5E4zphMlQJ-vYBkqUsU3UBYmxs4gskg9pQvJYszUD3iTCmmiJS0jtrVSEbFsMwifdKB2Y3eDF8dueWMRklBig7aHL_fK_KtKpJbRpD3MjfKZfLSGu0RaLvHBWOb_9baL2gJ1O4t_rCBFu-nD2rLqlg00YIIL5roQ29wfLmv072D0_OhTg_7R-GVTo9ORoNTnevku9M0f8MzCWkOMQ

      by Ozman, Ekin; Kara, Yasemin and Isik, Erman

      Canadian Journal Of Mathematics, Volume 75, Issue 4, pp. 1293 - 1313

      Journal Article : Full Text Online

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    1. On the diophantine equation y²-k=x³.

      https://find.library.duke.edu/catalog/DUKE001365623

      Book

      Check Holdings for this item's availability Library Service Center, 512.82 H488O c.1

    2. Tables of solutions of the diophantine equation x² + y² + z² = k²

      https://find.library.duke.edu/catalog/DUKE001431287

      Mohan Lal and James Dawe.

      Book

      Check Holdings for this item's availability Library Service Center, 512.23 L193T c.1

    3. The Farey series of order 1025 displaying solutions of the Diophantine equation bx - ay = I

      https://find.library.duke.edu/catalog/DUKE001710597

      designed and compiled by E. H. Neville.

      Book

      Check Holdings for this item's availability Library Service Center, 510.83 R888M, v. 1 c.1

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