[https://portal.mardi4nfdi.de/wiki/Person:210711 Maohua Le] table#1 { ["head"] = table#2 { ["vars"] = table#3 { "subjectLabel", "itemType", [0] = "subject", }, }, ["results"] = table#4 { ["bindings"] = table#5 { table#6 { ["itemType"] = table#7 { ["type"] = "uri", ["value"] = "https://portal.mardi4nfdi.de/entity/Q5976449", }, ["subject"] = table#8 { ["type"] = "uri", ["value"] = "https://portal.mardi4nfdi.de/entity/Q4372359", }, ["subjectLabel"] = table#9 { ["type"] = "literal", ["value"] = "On the diophantine equation $x^2-2^m=\\pm y^n$", ["xml:lang"] = "en", }, }, [0] = table#10 { ["itemType"] = table#11 { ["type"] = "uri", ["value"] = "https://portal.mardi4nfdi.de/entity/Q5976449", }, ["subject"] = table#12 { ["type"] = "uri", ["value"] = "https://portal.mardi4nfdi.de/entity/Q4639233", }, ["subjectLabel"] = table#13 { ["type"] = "literal", ["value"] = "On the number of solutions of the generalized Ramanujan-Nagell equation D₁X² + D^M₂ = 2^N+2", ["xml:lang"] = "en", }, }, }, }, } table#1 { ["head"] = table#2 { ["vars"] = table#3 { "propertyLabel", "value", "valueLabel", [0] = "property", }, }, ["results"] = table#4 { ["bindings"] = table#5 { }, }, } table#1 { ["head"] = table#2 { ["vars"] = table#3 { "propertyLabel", "value", "valueLabel", [0] = "property", }, }, ["results"] = table#4 { ["bindings"] = table#5 { }, }, } table#1 { ["head"] = table#2 { ["vars"] = table#3 { "propertyLabel", "value", "valueLabel", [0] = "property", }, }, ["results"] = table#4 { ["bindings"] = table#5 { }, }, }

scientific article; zbMATH DE number 763485