婆什迦羅對(duì)佩爾方程求解改1

1、誠(chéng)信聲明本人鄭重聲明：本人所呈交的畢業(yè)論文（設(shè)計(jì)），是在導(dǎo)師的指導(dǎo)下獨(dú)立進(jìn)行研究所取得的成果。畢業(yè)論文（設(shè)計(jì)）中凡引用他人已經(jīng)發(fā)表或未發(fā)表的成果、數(shù)據(jù)、觀點(diǎn)等，均已明確注明出處。除文中已經(jīng)注明引用的內(nèi)容外，不包含任何其他個(gè)人或集體已經(jīng)發(fā)表或在網(wǎng)上發(fā)表的論文。特此聲明。論文作者簽名：日期：年月日成績(jī)成績(jī)（采用四級(jí)記分制）AbstractBhāskaraasthegreatestmathematicianastronomerinIndiaa

2、ncientmedievaltimeshismathematicsachievementsareimptanttotheancientIndianmathematicsdevelopment.TovolatileequationheshowsaspecialinterestinitwhatthemostcreativeachievementistheimprovementtothespecialsolutionofPellequatio

3、nheturnedittoageneralsolutioncalleditChakravalamethod.PellequationisoneofthemostancientnumbertheyequationsresearchershashighattentiononitfotitisaclassicrepresentativeofSecondarydiophantineequation.Bhāskarahasacleverwayto

4、slovethePellequationbutbecauseofhedidn’tgiveadetailedsolutionproofprocessthismethoddidn’townedtoomuchattentionbyScholarsinEurope.Theaimsofthispassageareasfollow:1.researchingthespecialsolutionofPellequationgivenbyBhāskar

5、aprovingThefeasibilityofChakravalamethodtherelevantsomedemonstration.2.Pellequationasarepresentativeofthesecondarydiophantineequationintodayinthestudyofnumbertheymethodwecanfigureoutwhetherthesemethodshavereferencestothe