CINXE.COM

<!DOCTYPE html><html lang="en-US"><head><title>Just a moment...</title><meta http-equiv="Content-Type" content="text/html; charset=UTF-8"><meta http-equiv="X-UA-Compatible" content="IE=Edge"><meta name="robots" content="noindex,nofollow"><meta name="viewport" content="width=device-width,initial-scale=1"><style>*{box-sizing:border-box;margin:0;padding:0}html{line-height:1.15;-webkit-text-size-adjust:100%;color:#313131;font-family:system-ui,-apple-system,BlinkMacSystemFont,Segoe UI,Roboto,Helvetica Neue,Arial,Noto Sans,sans-serif,Apple Color Emoji,Segoe UI Emoji,Segoe UI Symbol,Noto Color Emoji}body{display:flex;flex-direction:column;height:100vh;min-height:100vh}.main-content{margin:8rem auto;max-width:60rem;padding-left:1.5rem}@media (width <= 720px){.main-content{margin-top:4rem}}.h2{font-size:1.5rem;font-weight:500;line-height:2.25rem}@media (width <= 720px){.h2{font-size:1.25rem;line-height:1.5rem}}#challenge-error-text{background-image:url(data:image/svg+xml;base64,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);background-repeat:no-repeat;background-size:contain;padding-left:34px}@media (prefers-color-scheme:dark){body{background-color:#222;color:#d9d9d9}}</style><meta http-equiv="refresh" content="120"></head><body class="no-js"><div class="main-wrapper" role="main"><div class="main-content"><noscript><div class="h2"><span id="challenge-error-text">Enable JavaScript and cookies to continue</span></div></noscript></div></div><script>(function(){window._cf_chl_opt={cvId: '3',cZone: "publications.waset.org",cType: 'non-interactive',cRay: '91350ba50f87fd83',cH: 'iv1BLn3osxwdaJKr4yBWtMA9fRfrrR4NIxrOPuIRzXw-1739787633-1.2.1.1-baqXHkb.0QDmfxZC40z2GZaSQ2heHdwT4sFiEkmLtHPMW_muqJ7x7PF8TpxGNl9C',cUPMDTk: "\/abstracts\/search?q=Bergman%20orthogonal%20polynomials&__cf_chl_tk=iuDobK4TR.8Qu2ctNuqVt7Ug0kvTGAIz7vealYti40Y-1739787633-1.0.1.1-DPiU2pVdYmzEfp_ot9JoMWxJdQ3ddXEs63PhbfTJAfQ",cFPWv: 'b',cITimeS: '1739787633',cTTimeMs: '1000',cMTimeMs: '120000',cTplC: 0,cTplV: 5,cTplB: 'cf',cK: "",fa: "\/abstracts\/search?q=Bergman%20orthogonal%20polynomials&__cf_chl_f_tk=iuDobK4TR.8Qu2ctNuqVt7Ug0kvTGAIz7vealYti40Y-1739787633-1.0.1.1-DPiU2pVdYmzEfp_ot9JoMWxJdQ3ddXEs63PhbfTJAfQ",md: "q.g_vwKJdRtyXsHdaUwHqPyoezYBBbFRhK9Sm0SQWt8-1739787633-1.2.1.1-KMJsJe4v_Vzcp0qcLwLzZc2UNsnd3DCSIJX0Aydpkw_KnlJuTf7PDEQxBLlMOYvA51wu.KgvhMSBeyIsjCLB5yWS3GqyAKjmmj69bRQ05PFtvwG2DtEaFfXVZBujJhnI3ARG_V8xZHjhBvjfrYAs3LlKd8N.GYqz_3vHXrcP78RrUYaQH3F_GTvrJWKIMlFzGsUgdmxN6BYYZ2hdfaKu5HugB07Ljm86UxT0eS3OX37QSr_khVuNXJHsEKjkRGsQ7DMqtSfscIy9WQ8NLGDvGTIiTLOs2SviSyjhD4rQXmcYpR881YnU84HCgLS7JeCpQA.5jOIRt9SNwwuT9bexrEfMth8oywRYBxKr3jPPkudpe0crnhBiDU52B9oymV3RW3HbBP4Ztombu.WTjZUVL7kF4sj3PJ.tH3wxVHiVkl2cP2fBJbaKnhXvY9CqrJjIyXuJ0fOekJN2LhYLkOpssdjiwYtPVZMxq_qX80r5Wux.qh9l4WiI3ibf.Pa4RW5PrAxKO5BUhqGfe5QI_9rMTpQW30XN2HUGc8.SgfFhAZH8.B1CY0MqxY61guiqqNZlKQtwllKiptJkUuhfdcISzGIo70Quvg_VX7DQjcr.rhMspKGe26jmXVhQSgOCgi9OTO9XMcRh0zBOMxlUjPzxMyCVW41MHI8RTyQ1gV.zwC0GzGIOyTttICXapi.nv0XMkrN.0voLCBiM_NsaQ7osX5NTo9PdocpLcdnBe4P.jxh45lz6MN77LEyRJ517IAzTtOv.LSrb5mTU1bRrf2pT_ROYxbGAysdg9I4WiKff2GFhOQfjL1j2_spWeTOs.KujiafI0S841WqiJBeEiWosxsFGwv4lodSAzgdNk0cWkH0wlfsGXf6ZfKMRN0hcaATP3dx.ZZtzagGt2CVu_mnU5PZVoluJUDFG4i6i43Ldz_dsmZEhrKswgC7Ebq1H7qeUqBVDrGnwQF21jhyT7mVz40fxBs5BmbNc3PReWSgFvvDnPC5OADOX5YLOMMI_dbnWSS7vIWB7suNyGsd05jB7D9QjSzTek4Yle6ALpzdrfP20.1bAT.SULGJc43S2TfbYfMOIfrn0t.h__kr7sM6YI9VzgPXPAxC7QaxgyqzGeGMP0xgCnVZNS6lM4UFGkVP.z3RyoHHbtsoT6ql9wii2MSk1XJrB2HY50XmyqBoSM3muuxGFwkMA0JsdrvssdzWavTI3214ulDOJo9NpBdR9ZyLCkHFC6cQKjj4kzDn7bbpE6pdpk1jyN.BOUa48My1Yn7DVr238s2biGH10i.2ZY43sN6Vn.EFbfT664kemfDHlvb8KqN2BzucvnUDiaKttby__JPd4RJB_OSqmXyKlStKDgnOmT_UR0P53BcDCjK_oG4YudEcnSkkhYxu.99koqpy3BUc.dRKNoVjqmNQ_tapQwVUxMsc5OEu_eT7M3JqUUjcSC2VA04p9HuAlmZUKvT2OMX3G58RJzPXeZpkIW3ihy6VEvv0AIZMkaIUHfDxoAlaK.uGmyQCalHlRmdRl8ouvUjdmwVM6_2gElicSWGQ33oLjvXzuI_y.nFMvAhD7FUckxHhUuzCRy4iq7FhEP6yqwfLSHV9o2Ma_Ku0ZakoRsatR2AzSw3QhgXKUh1jPQI9z8XLnOcDS1a4yRexB_mYaz7FIUTQTBlTZij4myxfg4Hbq1UM7DpnwGmRHe0.8Q.kj8nAvUzxbf7GV2UIJ8C9Wv28UJdynJG367s9UWaWu6.Rb_rb.LT.ISu53uyuKKjjSRTlEXYpcykZ02HvOm88yYHsES1vnC8gnBzBGa1Yj6hllxWK_h.zp8SprnGcjFp0WXQ4W00dQay4.Szd4dCyyY_NB2Q7KwdQC06kvNAvaTFi8V8IviRVrckbm234bLfDFVjWk5VzHIPLsWkXovU7CDW1qJkE8bo_24.rjJcJQZ0v6b1kfnbDqsnsODIZq.vXXyqiIKMohnTEaWyxe2AcNj9KnlGxNOHneh98dHQ",mdrd: "k.nxXITi0cpVm3lq8Dl6R0F1CwDT3_m.Hv7VLDeukUk-1739787633-1.2.1.1-R7bMWNk15Q4e9EC1i.cz_S1kpHTvb425mBSRdMLHgLn4kR69TIUrJflzu6QLLTOfnuCs5j87arOW9D.5IOE6nFIufyaW5FG.XWQ3xHbbyTMAyQmOs1QrgcJwRNQZ3d.zWddI0sfJ8ZfzAKaYqchZojhpvmo9KEs7KxEf4HQLJSDvbDT6hmW.foeSsoBJGoDrGp0gzwMgMFg.1ed8Ao6rH2dQ9CF2Jc_UZgTd8_UUL9jhVbvftYXXTGE7mmKo7Hez5EutKVLWhcgr4GiIe45HDgFCGHyDNigaXEjQO2hARjmZvEMYUiVS2ZzPXRtN2oZzCvVGeSobJtSEUFWGc48wdeM24c257QmVxnFOzrBNM0c_lu65ee3zsETCk_OpvWaLleIeEBO_Ape8JCCo6gESkyRi9ghcrEDsmsiH4dlC0cBIsU0tPy1P2CLqIjKmLUY_rAhaDGOmbgswuGTeUthU2eG8e6tODLR.74x_ASHzP2hexWi3WDhXgw_CAixcmWq.REhMlqtneAGvFL1BEx2_CaHwj1DzOkQRtG6rYGl3.cooRWe.DejyHWzfpaysC4hTzRTAapE4rx8_cWiwo6fuV_8DzD2zfI9olWuRbAp1ZR_ap7.nJ8MKrvdJEcjtx7QWz9kufZAN0H3i2IM8wGFmxje2TVgBCR6_VfQj8.51gWNLrif5EuIb9qbv0wZIxa1caFHykf9NqB5r61Ja1SgMl9AE1Pen45SwVdr.dLi3e7FldkniNrQJW3sfxdHV90vth2IW87LqD3Y0Tm6vZ_YxfAU.Fg0AQNbkCVxkrBPvhW4RUwfkXYd_KA.fXbq1hCQF47kIynw0SbnZjMi8HpMsWuRQB9_herJ2nW4ldWr88J.YvIGPsMr2BaDpvHIJ2vsSLBYDOnLcZyrmm2PLZ9yHUI3_go450GBtvmVJGdqMJpzhmdGm9tMlQDrLs8SSiKbgEozZfO0it9xOQEDee6pIX8oFApZkwl.t6TRiWJpCulHM46j6CIcyuuLqOgkSE2IumrcjH8JaAXSy4S1SHFnlgfVU80JfCcJnBPheBS7P0pNoMXOaVdKUVB_v_BKTxsiAoL7O_ssQ3M9tdj2Fh6DAE_Ad6BnTkEyjgIsCu28nGh2wxOaNshszPqZE2HvTV2aZNDak5oL4cpgq1_b9qZ0usqYqry9XX1I6OUHNioWYdNgxmIoGnFOdHgGb4EEZMXACEQrS.EuamABV58ThZR_Wuu1kjG4nboMvlAbAJ8w7pgUv8UwfrMwMBgkU.C4twWVAk2X0VnBGxS3PtbA8T2vRabmJ9czfVP8CaSNmScYumRKn6URUXL1k9aKxpfLKMoJ_0Lnj4RyW3JSe8WxcU_1X_hBItyCQzPnFVcUG1DlpDaP9b9pK8lRwnZQRW6aninP.qVZEPxyoqZloETIM1pIQwxwaNCSy3N9mcVQDW980Cg2rWxi8PRDJ4b1fiLXX037Kdz3Id4mwG6iuTSh1ge.U3w4fhEMjjlds44pypzujHkOo2Y25_Y8kks4FDogRPfnhA36ezkPuzXCpia2.zIcE04NH7WblQmO6pz7cNy3ngaeRhiH4XyBdIbnRw2bwTjY7Me0TKtg0F61ZjDkLIy4C9tknjppSR2HHIEz_hR2PfnraCXfcLctm._Yxzcu2JtOny2Jddq7S5B2Wl9Cwor9Y3MA5D44NIsi7w190FYFvR5Cjz86v7KMHV1_0JcvZMj0dClNcGXvtyCQnXUbbIZzvqaRtQvfvbwx.hSDP_0f7y4jb38oURXt5._WOCvGu9hiXTS3kbeKbSGZG2YoalrvyvQLbdoMVn.eB083c.EcvbX5Cmvnd6GW63qx8vO0NKkFLAW4D6C3B5gRIjcLHR_kXqtYHVxlu21Htk7kqWUyudgetKRMHGoHpzGed2zuE9vi77IZnWJVTKgcExXEVJ98r1u.RxgUuKJT7O8dIMtER4H5dVsNTzVSLIdG7FwPfB8r2"};var cpo = document.createElement('script');cpo.src = '/cdn-cgi/challenge-platform/h/b/orchestrate/chl_page/v1?ray=91350ba50f87fd83';window._cf_chl_opt.cOgUHash = location.hash === '' && location.href.indexOf('#') !== -1 ? '#' : location.hash;window._cf_chl_opt.cOgUQuery = location.search === '' && location.href.slice(0, location.href.length - window._cf_chl_opt.cOgUHash.length).indexOf('?') !== -1 ? '?' : location.search;if (window.history && window.history.replaceState) {var ogU = location.pathname + window._cf_chl_opt.cOgUQuery + window._cf_chl_opt.cOgUHash;history.replaceState(null, null, "\/abstracts\/search?q=Bergman%20orthogonal%20polynomials&__cf_chl_rt_tk=iuDobK4TR.8Qu2ctNuqVt7Ug0kvTGAIz7vealYti40Y-1739787633-1.0.1.1-DPiU2pVdYmzEfp_ot9JoMWxJdQ3ddXEs63PhbfTJAfQ" + window._cf_chl_opt.cOgUHash);cpo.onload = function() {history.replaceState(null, null, ogU);}}document.getElementsByTagName('head')[0].appendChild(cpo);}());</script></body></html>