Relevant bibliographies by topics / I curve

Contents

  1. Journal articles
  2. Dissertations / Theses
  3. Books
  4. Book chapters
  5. Conference papers
  6. Reports

Academic literature on the topic 'I curve'

Author: Grafiati
Published: 21 February 2023
Last updated: 25 July 2025

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Journal articles on the topic "I curve"

1

Burban, Igor. "Exceptional hereditary curves and real curve orbifolds." Algebra and Discrete Mathematics 38, no. 2 (2024): 166–203. https://doi.org/10.12958/adm2365.

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Alghanemi, Azeb, and Abeer AlGhawazi. "Some Geometric Characterizations of f -Curves Associated with a Plane Curve via Vector Fields." Advances in Mathematical Physics 2022 (April 27, 2022): 1–9. http://dx.doi.org/10.1155/2022/9881237.

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The differential geometry of plane curves has many applications in physics especially in mechanics. The curvature of a plane curve plays a role in the centripetal acceleration and the centripetal force of a particle traversing a curved path in a plane. In this paper, we introduce the concept of the f -curves associated with a plane curve which are more general than the well-known curves such as involute, evolute, parallel, symmetry set, and midlocus. In fact, we introduce the f -curves associated with a plane curve via its normal and tangent for both the cases, a Frenet curve and a Legendre cu
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Tirandaz, H., A. Nasrabadi, and J. Haddadnia. "Curve Matching and Character Recognition by Using B-Spline Curves." International Journal of Engineering and Technology 3, no. 2 (2011): 183–86. http://dx.doi.org/10.7763/ijet.2011.v3.221.

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Kakehashi, Y., and O. Hosohata. "CURIE-TEMPERATURE "SLATER-PAULING CURVE"." Le Journal de Physique Colloques 49, no. C8 (1988): C8–73—C8–74. http://dx.doi.org/10.1051/jphyscol:1988823.

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Ensari, Elif, and Mine Özkar. "Shape computations with NURB curves." Artificial Intelligence for Engineering Design, Analysis and Manufacturing 32, no. 3 (2018): 282–94. http://dx.doi.org/10.1017/s0890060417000592.

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AbstractFreeform curves are commonly used in contemporary design practices, especially with digital modeling tools. We investigate facilitating shape subtraction and addition with two-dimensional (planar) non-uniform rational basis-spline (NURB) curves with the codes and conventions of modeling while preserving the visual continuity of curved shapes. Our proposed tool, developed in a common digital modeling environment, automates the adjustment of parameters for tangential continuity of curves in shape rule applications. When the user designates a curve range to subtract from an initial shape
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Linus, Kiptanui, C. J. Prabhakar, and S. R. Shrinivasa. "Rectification of Curved Scene Text Based on B-Spline Curve Fitting." Indian Journal Of Science And Technology 17, no. 32 (2024): 3305–17. http://dx.doi.org/10.17485/ijst/v17i32.2402.

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Objectives: In this study, we proposed suitable technique for rectification of curved scene text which is followed by recognition of rectified text in order to improve the accuracy of the existing techniques. Methods: In order to rectify curved text, initially, we perform curved text detection using Look More Than Twice (LOMT) model which detects and locates curved text. The detected text area is binarized through adaptive binarizaton technique. Then, we rectify the detected curved text through B-spline based curve fitting which align the curved text into straight line. The rectified text is f
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Phan, Binh Thi Thanh. "Combination of load curves and tangent curve for customer’s load curve clustering." Science and Technology Development Journal 18, no. 2 (2015): 5–14. http://dx.doi.org/10.32508/stdj.v18i2.1055.

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The load curve clustering for electrical customers traditionally is based on the 24- dimension input space. It means that every load curve is considered as an element with 24 attributes corresponding to 24 load values per 0day. But in some cases, the load curve itself can not lead to the right cluster when the two curves have different forms but have the same distance to the third one. To overcome this limitation, the present paper pays attention to the selection of the input space. From each load curve, the tangent curve will be received. Now the clustering will be based not only on the load
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Giulietti, Massimo, Gábor Korchmáros, and Fernando Torres. "Quotient curves of the Suzuki curve." Acta Arithmetica 122, no. 3 (2006): 245–74. http://dx.doi.org/10.4064/aa122-3-3.

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Cui, M., J. Femiani, J. Hu, P. Wonka, and A. Razdan. "Curve matching for open 2D curves." Pattern Recognition Letters 30, no. 1 (2009): 1–10. http://dx.doi.org/10.1016/j.patrec.2008.08.013.

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JURAK, MLADEN, and JOSIP TAMBAČA. "LINEAR CURVED ROD MODEL: GENERAL CURVE." Mathematical Models and Methods in Applied Sciences 11, no. 07 (2001): 1237–52. http://dx.doi.org/10.1142/s0218202501001318.

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A one-dimensional model of a curved rod is derived from the three-dimensional linearized elasticity. No positivity assumption on the curvature of the central line of the curved rod is made. The model is obtained by taking the limit in the equilibrium equation of the three-dimensional elastic rod when the thickness of the rod goes to zero. The appropriate convergence result is proved.
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Dissertations / Theses on the topic "I curve"

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Enos, Graham. "Binary Edwards curves in elliptic curve cryptography." Thesis, The University of North Carolina at Charlotte, 2013. http://pqdtopen.proquest.com/#viewpdf?dispub=3563153.

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<p> Edwards curves are a new normal form for elliptic curves that exhibit some cryptographically desirable properties and advantages over the typical Weierstrass form. Because the group law on an Edwards curve (normal, twisted, or binary) is <i>complete</i> and <i>unified,</i> implementations can be safer from side channel or exceptional procedure attacks. The different types of Edwards provide a better platform for cryptographic primitives, since they have more security built into them from the mathematic foundation up. </p><p> Of the three types of Edwards curves&mdash;original, twisted,
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Teherán, Herrera Arnoldo Rafael 1968. "Sobre curvas maximais não recobertas pela curva hermitiana." [s.n.], 2014. http://repositorio.unicamp.br/jspui/handle/REPOSIP/307080.

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Orientadores: Fernando Eduardo Torres Orihuela, Ercílio Carvalho da Silva<br>Tese (doutorado) - Universidade Estadual de Campinas, Instituto de Matemática Estatística e Computação Científica<br>Made available in DSpace on 2018-08-25T19:08:58Z (GMT). No. of bitstreams: 1 TeheranHerrera_ArnoldoRafael_D.pdf: 1331567 bytes, checksum: 7885ebc0ee3a5a3c7ddbc40bca6def1e (MD5) Previous issue date: 2014<br>Resumo: Apresentamos algumas aplicações, especialmente usaremos as curvas construídas para calcular alguns AG códigos num ponto racional; estes serão construídos usando certo semigrupo telescópico
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Jerassy-Etzion, Yaniv. "Stripping the yield curve with maximally smooth forward curves." Tallahassee, Florida : Florida State University, 2010. http://etd.lib.fsu.edu/theses/available/etd-01132010-124541.

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Thesis (Ph. D.)--Florida State University, 2010.<br>Title and description from dissertation home page viewed on July 28, 2010. Advisor: Paul M. Beaumont, Florida State University, College of Social Sciences and Public Policy, Dept. of Economics. Includes bibliographical references.
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Mus, Koksal. "An Alternative Normal Form For Elliptic Curve Cryptography: Edwards Curves." Master's thesis, METU, 2009. http://etd.lib.metu.edu.tr/upload/12611065/index.pdf.

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A new normal form x2 + y2 = c2(1 + x2y2) of elliptic curves was introduced by M. Harold Edwards in 2007 over the field k having characteristic different than 2. This new form has very special and important properties such that addition operation is strongly unified and complete for properly chosen parameter c . In other words, doubling can be done by using the addition formula and any two points on the curve can be added by the addition formula without exception. D. Bernstein and T. Lange added one more parameter d to the normal form to cover a large class of elliptic curves, x2 + y2 = c2(1 +
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Bouganis, Athanasios. "L-functions of elliptic curves and false Tate curve extensions." Thesis, University of Cambridge, 2006. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.614133.

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Sender, Nina Alexandra. "Multi-curve bootstrapping and implied discounting curves in illiquid markets." Master's thesis, University of Cape Town, 2017. http://hdl.handle.net/11427/25447.

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The credit and liquidity crisis of 2007 has triggered a number of inconsistencies in the interest rate market, questioning some of the standard methods and assumptions used to price and hedge interest rate derivatives. It has been shown that using a single risk-free curve (constructed from market instruments referencing underlying rates of varying tenors) to forecast and discount cash flows is not theoretically correct. Standard market practice has evolved to a multi-curve approach, using different curves to forecast and discount cash flows. The risk-free discount curve is proxied by the Overn
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Tavares, Bujokas Gabriel. "Covers of an Elliptic Curve E and Curves in ExP1." Thesis, Harvard University, 2015. http://nrs.harvard.edu/urn-3:HUL.InstRepos:17467298.

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We describe the hyperplane sections of the Severi variety of curves in ExP1 in a similar fashion to Caporaso—Harris’ seminal work. From this description we almost get a recursive formula for the Severi degrees—we get the terms, but not the coefficients. As an application, we determine the components of the Hurwitz space of simply branched covers of a genus one curve. In return, we use this characterization to describe the components of the Severi variety of curves in E × P1, in a restricted range of degrees.<br>Mathematics
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Allen, Merridith. "Sex Curve." ScholarWorks@UNO, 2010. http://scholarworks.uno.edu/td/1119.

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In Sex Curve, a quirky cast of characters goes to war with oxytosin, the hormone which makes a woman fall in love with the person she sleeps with. Brilliant biochemist, Marissa, puts love to the ultimate test in this biting satire.
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Zheng, Angelina. "Classificazione delle curve ellittiche viste come curve algebriche piane." Bachelor's thesis, Alma Mater Studiorum - Università di Bologna, 2016. http://amslaurea.unibo.it/11474/.

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Nel presente lavoro è affrontato lo studio delle curve ellittiche viste come curve algebriche piane, più precisamente come cubiche lisce nel piano proiettivo complesso. Dopo aver introdotto nella prima parte le nozioni di Superfici compatte e orientabili e curve algebriche, tramite il teorema di classificazione delle Superfici compatte, se ne fornisce una preliminare classificazione basata sul genere della superficie e della curva, rispettivamente. Da qui, segue la definizione di curve ellittiche e uno studio più dettagliato delle loro pricipali proprietà, quali la possibilità di definirle
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Zheng, Shimin. "The ROC Curve and the Area under the Curve (AUC)." Digital Commons @ East Tennessee State University, 2017. https://dc.etsu.edu/etsu-works/139.

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Books on the topic "I curve"

1

David, Fischer. Do curve balls really curve? Avon Books, 1999.

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Solomon, Annie. Blind curve. Warner Forever, 2005.

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Albert, Jim, and Jay Bennett, eds. Curve Ball. Springer New York, 2001. http://dx.doi.org/10.1007/b97222.

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Mishkin, Frederic S. Yield curve. National Bureau of Economic Research, 1990.

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Soos, Troy. Hanging curve. Kensington Books, 1999.

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Solomon, Annie. Blind Curve. Grand Central Publishing, 2007.

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Afrin, Rafia, and Rimi Zakaria. Experience Curve. SAGE Publications, Inc., 2023. http://dx.doi.org/10.4135/9781071923788.

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Scott, J. S. Curve Collection: The Curve Ball; The Beast Loves Curves; Curves by Design. Golden Unicorn Enterprises Inc, 2013.

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Ramsay, James. Curve registration. Edited by Frédéric Ferraty and Yves Romain. Oxford University Press, 2018. http://dx.doi.org/10.1093/oxfordhb/9780199568444.013.9.

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This article deals with curve registration, which refers to methods for aligning prominent features in a set of curves by transforming their abscissa variables. It first illustrates the concepts of amplitude and phase variation schematically and with real data before defining the time-warping functions and their functional inverse. It then describes the decomposition of total mean squared variation into separate amplitude and phase components, along with an R2 measure of the proportion of functional variation due to phase in a sample of curves. It also considers landmark registration, novel wa
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Brennan, Carrie. Curve. Yellow Rose Books, 2005.

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Book chapters on the topic "I curve"

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Stroud, K. A. "Curves and Curve Fitting." In Engineering Mathematics. Palgrave Macmillan UK, 1987. http://dx.doi.org/10.1007/978-1-349-18708-9_12.

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Stroud, K. A., and Dexter Booth. "Curves and curve fitting." In Engineering Mathematics. Macmillan Education UK, 2013. http://dx.doi.org/10.1057/978-1-137-03122-8_26.

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Stroud, Ken A. "Curves and Curve Fitting." In Engineering Mathematics. Springer New York, 1987. http://dx.doi.org/10.1007/978-1-4615-9653-0_12.

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Stroud, K. A. "Curves And Curve Fitting." In Engineering Mathematics. Macmillan Education UK, 1987. http://dx.doi.org/10.1007/978-1-349-12153-3_12.

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Sivignon, Isabelle. "Average Curve of n Digital Curves." In Discrete Geometry for Computer Imagery. Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-14085-4_38.

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Stroud, K. A. "Programme 12 Curves and Curve Fitting." In Engineering Mathematics. Macmillan Education UK, 1995. http://dx.doi.org/10.1007/978-1-349-13547-9_22.

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Bernstein, Daniel J., and Tanja Lange. "Safe curves for elliptic-curve cryptography." In Lecture Notes in Computer Science. Springer Nature Switzerland, 2025. https://doi.org/10.1007/978-3-031-83490-5_7.

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Pressley, Andrew. "How Much Does a Curve Curve?" In Elementary Differential Geometry. Springer London, 2001. http://dx.doi.org/10.1007/978-1-4471-3696-5_2.

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Pressley, Andrew. "How much does a curve curve?" In Elementary Differential Geometry. Springer London, 2010. http://dx.doi.org/10.1007/978-1-84882-891-9_2.

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Huang, Pengfei, Haiyan Wang, Ping Wu, and Yifei Li. "Curve Interpolation and Financial Curve Construction." In Mathematical Problems in Data Science. Springer International Publishing, 2015. http://dx.doi.org/10.1007/978-3-319-25127-1_9.

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Conference papers on the topic "I curve"

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Zhang, Songze, Benxiang Jiang, and Hongjian Shi. "Dental Arch Curve Optimization from Standard Dental Arch Curves." In 2024 2nd International Conference on Pattern Recognition, Machine Vision and Intelligent Algorithms (PRMVIA). IEEE, 2024. http://dx.doi.org/10.1109/prmvia63497.2024.00026.

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Singh, Karan. "Interactive curve design using digital French curves." In the 1999 symposium. ACM Press, 1999. http://dx.doi.org/10.1145/300523.300525.

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Wimmer, Raphael, Fabian Hennecke, Florian Schulz, Sebastian Boring, Andreas Butz, and Heinrich Hußmann. "Curve." In the 6th Nordic Conference. ACM Press, 2010. http://dx.doi.org/10.1145/1868914.1868977.

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Spivey, J. P., J. M. Gatens, M. E. Semmelbeck, and W. J. Lee. "Integral Type Curves for Advanced Decline Curve Analysis." In SPE Mid-Continent Gas Symposium. Society of Petroleum Engineers, 1992. http://dx.doi.org/10.2118/24301-ms.

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Seo, Junwon, and Heedae Park. "Seismic Restoration Cost Curve of Curved Steel Bridges." In Seventh Congress on Forensic Engineering. American Society of Civil Engineers, 2015. http://dx.doi.org/10.1061/9780784479711.070.

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Pratikno, H., J. A. Rushing, and T. A. Blasingame. "Decline Curve Analysis Using Type Curves - Fractured Wells." In SPE Annual Technical Conference and Exhibition. Society of Petroleum Engineers, 2003. http://dx.doi.org/10.2118/84287-ms.

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Zhang, Guicang, Yujin Zhang, Shaojun Cui та Huifang Feng. "Generalized Bezier curve: α Bezier curve". У Second International Conference on Image and Graphics, редактор Wei Sui. SPIE, 2002. http://dx.doi.org/10.1117/12.477099.

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Ahmad, Azhar, R. Gobithasan, and Jamaluddin Md Ali. "G2 Transition curve using Quartic Bezier Curve." In Computer Graphics, Imaging and Visualisation (CGIV 2007). IEEE, 2007. http://dx.doi.org/10.1109/cgiv.2007.44.

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Adnan, Sarah Batrisyia Zainal, Anis Aqilah Mohd Ariffin, and Md Yushalify Misro. "Curve fitting using quintic trigonometric Bézier curve." In PROCEEDINGS OF INTERNATIONAL CONFERENCE ON ADVANCES IN MATERIALS RESEARCH (ICAMR - 2019). AIP Publishing, 2020. http://dx.doi.org/10.1063/5.0018099.

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Hofer, Michael. "Constrained optimization with energy-minimizing curves and curve networks." In the 23rd Spring Conference. ACM Press, 2007. http://dx.doi.org/10.1145/2614348.2614353.

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Reports on the topic "I curve"

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Lochter, M., and J. Merkle. Elliptic Curve Cryptography (ECC) Brainpool Standard Curves and Curve Generation. RFC Editor, 2010. http://dx.doi.org/10.17487/rfc5639.

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Bunn, Philip, Lena Anayi, Nicholas Bloom, Paul Mizen, Gregory Thwaites, and Ivan Yotzov. How Curvy is the Phillips Curve? National Bureau of Economic Research, 2024. https://doi.org/10.3386/w33234.

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Mishkin, Frederic. Yield Curve. National Bureau of Economic Research, 1990. http://dx.doi.org/10.3386/w3550.

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Drushlyak, Marina G., Olena V. Semenikhina, Volodymyr V. Proshkin, Serhii Ya Kharchenko, and Tetyana D. Lukashova. Methodology of formation of modeling skills based on a constructive approach (on the example of GeoGebra). [б. в.], 2021. http://dx.doi.org/10.31812/123456789/4450.

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Author’s methodology of forming modeling skills involves 4 steps: Step 1 – the teacher step by step constructs the curve by means of cloud based service GeoGebra; Step 2 – the teacher offers a description- definition of the curve and provides a ready-made algorithm by which students model the curve inde- pendently in GeoGebra; Step 3 – the teacher offers an algorithm for constructing a curve model, and students need to characterize the properties of the curve or give its definition based on the results, Step 4 – students are offered definitions of curves that they have to model in GeoGebra). A
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Blanchflower, David, and Andrew Oswald. The Wage Curve. National Bureau of Economic Research, 1989. http://dx.doi.org/10.3386/w3181.

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Merkle, J., and M. Lochter. Elliptic Curve Cryptography (ECC) Brainpool Curves for Transport Layer Security (TLS). RFC Editor, 2013. http://dx.doi.org/10.17487/rfc7027.

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Kurozumi, Takushi, Ryohei Oishi, and Willem Van Zandweghe. Sticky Information Versus Sticky Prices Revisited: A Bayesian VAR-GMM Approach. Federal Reserve Bank of Cleveland, 2022. http://dx.doi.org/10.26509/frbc-wp-202234.

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Several Phillips curves based on sticky information and sticky prices are estimated and compared using Bayesian VAR-GMM. This method derives expectations in each Phillips curve from a VAR and estimates the Phillips curve parameters and the VAR coefficients simultaneously. Quasi-marginal likelihood-based model comparison selects a dual stickiness Phillips curve in which, each period, some prices remain unchanged, consistent with micro evidence. Moreover, sticky information is a more plausible source of inflation inertia in the Phillips curve than other sources proposed in previous studies. Stic
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Dalaqua, Renata Hessmann, Kjølv Egeland, and Torbjørn Graff Hugo. Still Behind the Curve. The United Nations Institute for Disarmament Research, 2019. http://dx.doi.org/10.37559/wmd/19/gen2.

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Stock, James, and Mark Watson. Phillips Curve Inflation Forecasts. National Bureau of Economic Research, 2008. http://dx.doi.org/10.3386/w14322.

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Liu, Yan, and Jing Cynthia Wu. Reconstructing the Yield Curve. National Bureau of Economic Research, 2020. http://dx.doi.org/10.3386/w27266.

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