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Relevant bibliographies by topics / Zeta tau

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Academic literature on the topic 'Zeta tau'

Author: Grafiati

Published: 4 June 2021

Last updated: 5 February 2022

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Journal articles on the topic "Zeta tau"

1

Carone, T. E., and R. S. Polidan. "Voyager Observations of Zeta Tau." International Astronomical Union Colloquium 92 (August 1987): 274–77. http://dx.doi.org/10.1017/s0252921100116392.

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Zeta Tau (HD 37202) is a well known Be/shell star of spectral type B1 IVe and vsin(i) = 220 km/sec (Slettebak 1982). Its visual and UV variability have been studied extensively (Heap 1975; Hubert-Delplace and van der Hucht 1978; Hubert-Delplace et al. 1983; Dawanas and Hirata 1984; Harmanec 1984). Zeta Tau has also been found to be a binary with an orbital period of 132.97 days (Harmanec 1984). Irregular light variations have been observed (Hoffleit 1982) and long term variations not associated with the 132.97 day period have also been seen (Hubert-Delplace et al. 1983).

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Лауринчикас, Антанас, та Antanas Laurinčikas. "Об одном обобщении теоремы Воронина". Matematicheskie Zametki 107, № 3 (2020): 400–411. http://dx.doi.org/10.4213/mzm12362.

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Теорема Воронина утверждает, что дзета-функция Римана $\zeta(s)$ универсальна в том смысле, что все аналитические функции, которые определены и не имеют нулей в правой половине критической полосы, приближаются сдвигами $\zeta(s+i\tau)$, $\tau \in \mathbb{R}$. Известны также некоторые результаты о приближении сдвигами $\zeta(s+i\varphi(\tau))$ с некоторой функцией $\varphi(\tau)$. В статье получено, что аналитическая функция, не имеющая нулей в полосе $1/2+1/(2\alpha)<\operatorname{Re} s<1$, приближается сдвигами $\zeta(s+i\log^\alpha \tau)$ с $\alpha >1$. Библиография: 13 названий.

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NAKAMURA, TAKASHI, and ŁUKASZ PAŃKOWSKI. "SELF-APPROXIMATION FOR THE RIEMANN ZETA FUNCTION." Bulletin of the Australian Mathematical Society 87, no. 3 (2012): 452–61. http://dx.doi.org/10.1017/s0004972712000846.

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AbstractIn the paper we deal with self-approximation of the Riemann zeta function in the half plane $\operatorname {Re} s\gt 1$ and in the right half of the critical strip. We also prove some results concerning joint universality and joint value approximation of functions $\zeta (s+\lambda +id\tau )$ and $\zeta (s+i\tau )$.

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Лауринчикас, Антанас, та Antanas Laurinčikas. "О совместной универсальности дзета-функции Римана". Matematicheskie Zametki 110, № 2 (2021): 221–33. http://dx.doi.org/10.4213/mzm12760.

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В статье получена теорема о приближении набора аналитических функций в коротких интервалах набором сдвигов дзета-функции Римана $(\zeta(s+a_1\tau),…,\zeta(s+a_r\tau))$, где $a_1,…,a_r$ - алгебраические числа, линейно независимые над полем рациональных чисел. Библиография: 16 названий.

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Zakharko, Yu B., та P. V. Filevych. "Зростання канонічних добутків Вейєрштрасса нульового роду з випадковими нулями". Carpathian Mathematical Publications 5, № 1 (2013): 50–58. http://dx.doi.org/10.15330/cmp.5.1.50-58.

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Нехай $\zeta=(\zeta_n)$ - комплексна послідовність нульового роду з показником збіжності $\tau$, $N(r)$ - її усереднена лічильна функція, $\pi(z)=\prod\bigl(1-\frac{z}{\zeta_n}\bigr)$ - канонічний добуток Вейєрштрасса, а $M(r)$ - максимум модуля цього добутку. Відомо, що тоді виконується нерівність Валунда-Валірона$$\limsup_{r\to+\infty}\frac{N(r)}{\ln M(r)}\ge w(\tau),\qquad w(\tau):=\frac{\sin\pi\tau}{\pi\tau},$$і ця нерівність є точною. В роботі доведено, що для більшості (у ймовірнісному сенсі) послідовностей $\zeta$ сталу $w(\tau)$ в нерівності Валунда-Валірона можна замінити сталою $w\le

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Боровков, Александр Алексеевич, та Aleksandr Alekseevich Borovkov. "Распространение принципа инвариантности для обобщенных процессов восстановления на области умеренно больших и малых уклонений". Teoriya Veroyatnostei i ee Primeneniya 65, № 4 (2020): 651–70. http://dx.doi.org/10.4213/tvp5362.

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Принцип инвариантности для обобщенных процессов восстановления распространяется (в смысле асимптотической эквивалентности) на область умеренно больших и малых уклонений. Предполагается, что "управляющий" процессом вектор $(\tau,\zeta)$ удовлетворяет некоторым моментным условиям (например, условию Крамера), а его компоненты $\tau$ и $\zeta$ либо независимы, либо линейно зависимы. Названное распространение имеет место, в частности, и для случайных блужданий.

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7

ZHANG, NAN-YUE, and KENNETH S. WILLIAMS. "ON THE EPSTEIN ZETA FUNCTION." Tamkang Journal of Mathematics 26, no. 2 (1996): 165–76. http://dx.doi.org/10.5556/j.tkjm.26.1995.4394.

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The Epstein zeta function $Z(s)$ is defined for Re$s > 1$ by \[Z(s)=\sum_{m,n=-\infty, (m, n)\neq (0, 0)}^\infty \frac{1}{(am^2−bnm+cn^2)^s}\] where $a$, $b$, $c$ are real numbers with $a>0$ and $b^2 - 4ac<0$. $Z(s)$ can be continued analytically to the whole complex plane except for a simple pole at $s =1$. Simple proofs of the functional equation and of the Kronecker "Grenz-formel" for $Z (s)$ are given. The value of $Z(k)$($k =2, 3, \cdots$) is determined in terms of infinite series of the form \[\sum_{n=1}^\infty\frac{\cot^r n\pi\tau}{n^{2k-1}} (r=1, 2, \cdots, k)\] where $\tau=(b

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8

ΠΑΪΔΑΣ, Κωνσταντίνος. "Βιβλιοκρισία του: ΜΑΡΙΑ ΤΖΙΑΤΖΗ-ΠΑΠΑΓΙΑΝΝΗ – Γ. ΠΑΠΑΓΙΑΝΝΗΣ (επιμ.), Πρακτικά Ζ΄ Συνάντησης Βυζαντινολόγων Ελλάδος και Κύπρου, «Παράδοση και ανανέωση στο Βυζάντιο», (Κομοτηνή 20-23 Σεπτεμβρίου 2007), Δημ. Παν. Θράκης-Τμήμα Ελλην. Φιλολογίας, Κομοτηνή 2011". BYZANTINA SYMMEIKTA 21, № 1 (2011): 383. http://dx.doi.org/10.12681/byzsym.1053.

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&Beta;&iota;&beta;&lambda;&iota;&omicron;&kappa;&rho;&iota;&sigma;ί&alpha;: &Mu;&Alpha;&Rho;&Iota;&Alpha; &Tau;&Zeta;&Iota;&Alpha;&Tau;&Zeta;&Eta;-&Pi;&Alpha;&Pi;&Alpha;&Gamma;&Iota;&Alpha;&Nu;&Nu;&Eta; &ndash; &Gamma;. &Pi;&Alpha;&Pi;&Alpha;&Gamma;&Iota;&Alpha;&Nu;&Nu;&Eta;&Sigma; (&epsilon;&pi;&iota;&mu;.), &Pi;&rho;&alpha;&kappa;&tau;&iota;&kappa;ά &Zeta;΄ &S

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Деза, Елена Ивановна, та Лидия Владимировна Варухина. "Вопросы суммирования арифметических функций, родственных функции Чебышева". Чебышевский сборник 19, № 2 (2018): 319–33. http://dx.doi.org/10.22405/2226-8383-2018-19-2-319-333.

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Многие вопросы теории чисел связаны с исследованием {\it рядов Дирихле}$f(s)=\sum\limits_{n=1}^{\infty} a_nn^{-s}$ и {\it сумматорных функций} $\Phi(x)=\sum\limits_{n\leq x} a_n$ ихкоэффициентов. Наиболее известным примером ряда Дирихле является {\it дзета-функция Римана} $\zeta(s)$, определенная для любого комплексногочисла $s=\sigma+it$ с действительной частью $\Re s=\sigma> 1$ как$\zeta(s)=\sum\limits_{n=1}^{\infty}\frac{1}{n^s}.$Квадрат дзета-функции$\zeta^{2}(s)=\sum\limits_{n=1}^{\infty}\frac{\tau(n)}{n^s}, \,\,\Re s >1,$связян с {\it функцией делителей}$\tau(n)=\sum\limits_{d|n}1$

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MALTEZOU, Chryssa A. "L΄impero di Nicea nelle fonti della Creta Veneziana." BYZANTINA SYMMEIKTA 8 (September 29, 1989): 27. http://dx.doi.org/10.12681/byzsym.723.

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&nbsp; <p>&Chi;&rho;ύ&sigma;&alpha; &nbsp;&Alpha;. &Mu;&alpha;&lambda;&tau;έ&zeta;&omicron;&upsilon;</p><p>&nbsp;Ἡ &alpha;ὐ&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;ί&alpha; &tau;ῆ&sigmaf; &Nu;ί&kappa;&alpha;&iota;&alpha;&sigmaf; &sigma;&tau;ὶ&sigmaf; &pi;&eta;&gamma;ὲ&sigmaf; &tau;ῆ&sigmaf; &beta;&epsilon;&nu;&epsilon;&tau;&omicron;&kappa;&rho;&alpha;&tau;&

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Dissertations / Theses on the topic "Zeta tau"

1

Gerhartz, Cody J. "Temporal Variations in The Circumstellar Disks of Be Stars from Analysis of Optical and IR Line Profiles." University of Toledo / OhioLINK, 2017. http://rave.ohiolink.edu/etdc/view?acc_num=toledo1501602656319988.

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2

Ripinskaitė, Viktorija. "Tam tikrų dzeta funkcijų jungtinis reikšmių pasiskirstymas." Master's thesis, Lithuanian Academic Libraries Network (LABT), 2014. http://vddb.library.lt/obj/LT-eLABa-0001:E.02~2014~D_20140717_141232-81783.

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Magistro darbe nagrinėjamos periodinės dzeta funkcijos ir periodinės Hurvico dzeta funkcijos jungtinis reikšmių pasiskirstymas ir jungtinė ribinė teorema tikimybinių matų silpno konvergavimo prasme kompleksinėje plokštumoje.<br>Master's thesis the periodic zeta functions and zeta functions of periodic Hurwitz joint distribution of the values and the joint limit theorem of probability measures converge weak sense of the complex plane.

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3

Berg, James Michael. "A Big Response to a “Small” Problem: Identifying the Oxidative Potential of Nanomaterials and the Physicochemical Characteristics That Play a Role." Thesis, 2011. http://hdl.handle.net/1969.1/ETD-TAMU-2011-12-10234.

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Nanotechnology as a science is emerging rapidly. As materials are synthesized and utilized at the nanometer size scale, concerns of potential health and safety effects are arising. In an effort to elucidate the physicochemical characteristics of nanoparticles influential in toxicological studies, surface properties of metal oxide and carbonaceous nanoparticles were measured. These properties include zeta potential, dissolution and surface-bound chemical components. Subsequently, the role of these properties in oxidative stress was examined in vitro. This work identifies the influence tha

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4

Alotaibi, Mohammed. "Waterflood and Enhanced Oil Recovery Studies using Saline Water and Dilute Surfactants in Carbonate Reservoirs." Thesis, 2011. http://hdl.handle.net/1969.1/ETD-TAMU-2011-12-10248.

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Water injection has been practiced to displace the hydrocarbons towards adjacent wells and to support the reservoir pressure at or above the bubble point. Recently, waterflooding in sandstone reservoirs, as secondary and tertiary modes, proved to decrease the residual oil saturation. In calcareous rocks, water from various resources (deep formation, seawater, shallow beds, lakes and rivers) is generally injected in different oil fields. The ions interactions between water molecules, salts ions, oil components, and carbonate minerals are still ambiguous. Various substances are usually added bef

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Okalebo, Jane Asiyo. "Optimizing the production of a Zea mays - Grevillea robusta alley cropping system with the WaNuLCAS model using a tabu search heuristic." 2004. http://link.library.utoronto.ca/eir/EIRdetail.cfm?Resources__ID=95065&T=F.

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Falkenberg, Nyland R. "INTERSPECIFIC AND INTRASPECIFIC COMPETITION OF COMMON SUNFLOWER (HELIANTHUS ANNUUS L.) IN FIELD CORN (ZEA MAYS L.)." 2009. http://hdl.handle.net/1969.1/ETD-TAMU-2009-05-301.

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Common sunflower is a competitive annual native dicot found in disturbed areas, on roadsides, dry prairies, and in row crops. Common sunflower is a competitive weed, but little data exist on interference, economic impacts, and competition in field corn. Field studies were conducted in 2006 and 2007 to 1) define the density-dependent effects of common sunflower competition with corn; 2) define the necessary weed-free periods of common sunflower in corn; 3) evaluate common sunflower control with herbicides; 4) and define the economic impact of common sunflower interference with corn. Corn grain

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Salvatore, Herminia T. "Bt vs. non-Bt corn (Zea mays L.) hybrids: effect on degradation of corn stover in soil." Thesis, 2009. http://hdl.handle.net/1969.1/ETD-TAMU-2009-05-427.

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A billion tons per year of genetically modified corn residues are soil incorporated having both direct and indirect effects on the belowground environment, soil carbon (C) sequestration, and nutrient cycling. If Bt genetic modification has non-target effects on corn stover structural/non-structural carbohydrate and nitrogen (N) concentrations, then the degradation rate of Bt-corn stover may be different than that of non-Bt isolines, possibly influencing soil C storage and N mineralization. Thus, this research focused primarily on the comparison of C and N mineralization of corn stover in soil

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Hopkins, Bradley Wayne. "Resistance to Pyrethroid Insecticides in Helicoverpa zea (Boddie) (Lepidoptera: Noctuidae): Bioassay Validation, Voltage-Gated Sodium Channel Mutations and CYP6B Overexpression Analysis." Thesis, 2010. http://hdl.handle.net/1969.1/ETD-TAMU-2010-05-7891.

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Helicoverpa zea is one of the most costly insect pests of food and fiber crops throughout the Americas. Pyrethroid insecticides are widely applied for control as they are effective and relatively inexpensive; however, resistance threatens sustainability because alternative insecticides are often more expensive or less effective. Pyrethroid resistance has been identified since 1990 and monitoring has utilized cypermethrin in the adult vial test, but resistance mechanisms have not yet been elucidated at the molecular level. Here we examined field-collected H. zea males resistant to cypermethrin

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Books on the topic "Zeta tau"

1

Sanua, Marianne Rachel. Here's to our fraternity: One hundred years of Zeta Beta Tau, 1898-1998. Zeta Beta Tau Foundation, 1998.

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2

Okalebo, Jane Asiyo. Optimizing the production of a Zea mays - Grevillea robusta alley cropping system with the WaNuLCAS model using a tabu search heuristic. 2004.

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Book chapters on the topic "Zeta tau"

1

"W. Transc. Western Transcaucasia 25. E. Transc. Eastern Transcaucasia 26. S. Transc. Southern Transcaucasia 27. Tal. Talysh 28. Ob. Ob region (from eastern slopes of Urals to Yenisei River) 29. U.Tob. Upper Tobol IV. Western Siberia 30. Irt. Irtysh 31. Alt. Altai V. Eastern Siberia 32. Yenis. Yenisei 33. Lena-Kol. Lena-Kolyma 34. Ang. Say. Angara River-Sayans 35. Dau. Dauria VI. Far East 36. Kamch. Kamchatka 37. Okh. Okhotsk 38. Ze.-Bu. Zeya-Bureya 39. Uda Uda River area 40. Uss. Ussuri 41. Sakh. Sakhalin VII. Soviet Central Asia 42. Ar.-Casp. Aral-Caspian 43. Balkh. Lake Balkhash area 44. Dzu.-Tarb. Dzungaria-Tarbatagai 45. Kyz. K. Kazyl-Kum 46. Kara K. Kara-Kum 47. Mtn. Turkm. Montane Turkmenistan 48. Amu D. Amu Darya foothills 49. Syr. D. Syr Darya foothills 50. Pam.-Al. Pamir-Alai 51. T. Sh. Tien Shan ABBREVIATIONS OF REGIONS USED TO INDICATE GENERAL DISTRIBUTION OF SPECIES IN “FLORA OF USSR” I. Arc. Arctic (Spitsbergen, Greenland and others)." In Flora of the USSR. CRC Press, 2004. http://dx.doi.org/10.1201/9781482280197-21.

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Conference papers on the topic "Zeta tau"

1

Kish, Brian, and Brian Jones. "A comparison of the Neal-Smith and omega(sp)T(theta2), zeta(sp), tau(theta) flying qualities criteria." In 20th Atmospheric Flight Mechanics Conference. American Institute of Aeronautics and Astronautics, 1995. http://dx.doi.org/10.2514/6.1995-3455.

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Dimna Denny C and Shahin M. "Analysis of bidirectional SEPIC/Zeta converter with coupled inductor." In 2015 International Conference on Technological Advancements in Power and Energy (TAP Energy). IEEE, 2015. http://dx.doi.org/10.1109/tapenergy.2015.7229600.

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