Anna Kiesenhofer
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Anna Kiesenhofer
Anna Kiesenhofer (born 14 February 1991) is an Austrian professional cyclist and mathematician, who rides for UCI Women's Team Israel Premier Tech Roland. She is currently a postdoctoral fellow in mathematics at the École Polytechnique Fédérale de Lausanne (EPFL). Kiesenhofer gained fame when she won the gold medal in the women's individual road race at the 2020 Summer Olympics, the first Summer Olympics gold medal for Austria since 2004 and their first cycling Olympic gold medal since 1896. Unfancied for a medal pre-race, she attacked in the first seconds of the event and soloed to victory, her pursuers mistakenly unaware of her position, in a win described as "one of the greatest upsets in Olympics and cycling history". Academic career Kiesenhofer studied mathematics at the Vienna University of Technology (2008–11), completing her Master's degree at the Emmanuel College, University of Cambridge (2011–12). She earned her PhD at the Polytechnic University of Catalonia ...
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Kreuzstetten
Kreuzstetten is a town in the district of Mistelbach in the Austrian state of Lower Austria. Population Notable people * Anna Kiesenhofer Anna Kiesenhofer (born 14 February 1991) is an Austrian professional cyclist and mathematician, who rides for UCI Women's Team Israel Premier Tech Roland. She is currently a postdoctoral fellow in mathematics at the École Polytechnique Fédéra ..., Austrian cyclist, Olympic champion References Cities and towns in Mistelbach District {{LowerAustria-geo-stub ...
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Master's Degree
A master's degree (from Latin ) is an academic degree awarded by universities or colleges upon completion of a course of study demonstrating mastery or a high-order overview of a specific field of study or area of professional practice.
A master's degree normally requires previous study at the bachelor's degree, bachelor's level, either as a separate degree or as part of an integrated course. Within the area studied, master's graduates are expected to possess advanced knowledge of a specialized body of and applied topics; high order skills in

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Vita Heine
Vita Heine (née Pētersone; born 21 November 1984) is a racing cyclist, who currently rides for UCI Women's Continental Team . Career Born in Riga in Latvia, Heine competed for Latvia in the 2013 UCI women's road race in Florence. She obtained Norwegian citizenship from 1 July 2014, and joined Norwegian-based on 1 September 2014. She remained with the team until the end of the 2020 season, joining from 2021. Major results ;2011 : 3rd Time trial, Latvian National Road Championships ;2013 : 2nd Time trial, Latvian National Road Championships ;2014 : 2nd Time trial, Latvian National Road Championships ;2016 : Norwegian National Road Championships ::1st Road race ::1st Time trial : 1st Overall NEA ::1st Stage 1a (ITT) & 2 : KZN Summer Series ::1st Races 1 & 2 : 4th Chrono des Nations ;2017 : Norwegian National Road Championships ::1st Road race ::1st Time trial : 1st Mountains classification Belgium Tour The Lotto Belgium Tour is an elite women's professional road ...
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Sara Olsson
Sara Olsson (born 6 March 1990) is a Swedish racing cyclist. She rode at the 2014 UCI Road World Championships The 2014 UCI Road World Championships took place in Ponferrada, Spain, from 21 to 28 September 2014. The cycling championships consisted of 12 events for elite, under-23 and junior cyclists. It was the 81st UCI Road World Championships and the s .... References External links * 1990 births Living people Swedish female cyclists Place of birth missing (living people) {{Sweden-cycling-bio-stub ...
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Anna Plichta
Anna Plichta (born 10 February 1992) is a Polish former racing cyclist, who rode professionally between 2016 and 2021 for five different teams. She rode at the UCI Road World Championships every year between 2014 and 2020, and also represented Poland at the 2015 European Games in the women's road race and women's time trial. Career In September 2016 she was announced as part of the squad for 2017. Plichta was meant to join Belgian team in 2018, but the team was disbanded in late October 2017 when their title sponsor Lensworld's new parent company, LensOnline decided to not continue sponsorship of the cycling team. After it was announced that Nikki Brammeier would leave at the end of 2017 to concentrate on cyclo-cross, Plichta was offered the position on in early November 2017. Ahead of the 2021 season, Plichta joined the team on a two-year contract, however she retired at the end of 2021. Personal life Her favourite place to ride is the Polish mountains. Major results ...
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Dani Christmas
Danielle Christmas (born 21 December 1987) is a British former racing cyclist and middle-distance runner, who last rode for UCI Women's Continental Team . Athletics career Prior to cycling, she was a middle-distance runner. She signed up with Crawley Athletic Club and began competing for them at age 12. In 2002 she placed in the top five of the 800 metres at the AAA under-15 meet and the English Schools' Athletics Championships. She improved to third in the 1500 metres at the 2003 English Schools Championships. She established herself among the best young athletes in the country in 2004, winning the English under-17 title over 800 m and placing second in the AAA Junior Championships 1500 m.Danielle Christmas
Power of 10. Retrieved 14 July 2019.
Christmas' first international success came at the

Tour Cycliste Féminin International De L'Ardèche
Tour Cycliste Féminin International de l'Ardèche is a women's staged cycle race which takes place in the Ardèche region in southeastern France. The race was rated by the UCI as a 2.2 race, until 2018 when it was promoted to 2.1 status. Following the removal of the Grande Boucle Féminine Internationale from the UCI calendar, the first edition of the Tour Cycliste Féminin International de l'Ardèche was staged in 2003. Following the collapse of the Tour de l'Aude Cycliste Féminin and the Route de France Féminine races in 2010 and 2016 respectively, the Tour de l'Ardèche became the only international level multi day stage race for women in France. The race was joined by Tour de France Femmes The Tour de France Femmes () is an annual women's cycle stage race around France. It is organised by Amaury Sport Organization (ASO), which also runs the Tour de France. It is part of the UCI Women's World Tour. Some teams and media have refe ... in 2022. Previous winners Re ...
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Duathlon
Duathlon is an athletic event that consists of a running leg, followed by a cycling leg and then another running leg in a format similar to triathlons. The International Triathlon Union governs the sport internationally. Distance and format Duathlons are conducted at sprint, standard, middle and long distances. The following distances are considered typical for the sport; however, individual races may vary. *Sprint distance - 5 km run, 20 km bike, 2.5 km run *Standard distance - 10 km run, 40 km bike, 5 km run *Middle distance - 10 km run, 60 km bike, 10 km run *Long distance - 10 km run, 150 km bike, 30 km run Off-road duathlon Off-road duathlon is a form of duathlon, where the competitors have to go through a trail-running stage and a mountain-biking stage, finishing with a final running stage. Off-road duathlons are distinguished from conventional duathlons in that the terrain for the cycling and running stages a ...
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Triathlon
A triathlon is an endurance multisport race consisting of Swimming (sport), swimming, Cycle sport, cycling, and running over various distances. Triathletes compete for fastest overall completion time, racing each segment sequentially with the time transitioning between the disciplines included. The word is of Greek language, Greek origin, from τρεῖς or ''treis'' (three) and ἆθλος or ''athlos'' (competition). The sport originated in the late 1970s in Southern California as sports clubs and individuals developed the sport. This history has meant that #Nonstandard variations, variations of the sport were created and still exist. It also led to other three-stage races using the name triathlon despite not being continuous or not consisting of swim, bike, and run elements. Triathletes train to achieve endurance, strength and speed. The sport requires focused persistent and Sports periodization, periodised training for each of the three disciplines, as well as combination ...
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Partial Differential Equations
In mathematics, a partial differential equation (PDE) is an equation which imposes relations between the various partial derivatives of a multivariable function. The function is often thought of as an "unknown" to be solved for, similarly to how is thought of as an unknown number to be solved for in an algebraic equation like . However, it is usually impossible to write down explicit formulas for solutions of partial differential equations. There is, correspondingly, a vast amount of modern mathematical and scientific research on methods to numerically approximate solutions of certain partial differential equations using computers. Partial differential equations also occupy a large sector of pure mathematical research, in which the usual questions are, broadly speaking, on the identification of general qualitative features of solutions of various partial differential equations, such as existence, uniqueness, regularity, and stability. Among the many open questions are the e ...
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Symplectic Manifold
In differential geometry, a subject of mathematics, a symplectic manifold is a smooth manifold, M , equipped with a closed nondegenerate differential 2-form \omega , called the symplectic form. The study of symplectic manifolds is called symplectic geometry or symplectic topology. Symplectic manifolds arise naturally in abstract formulations of classical mechanics and analytical mechanics as the cotangent bundles of manifolds. For example, in the Hamiltonian formulation of classical mechanics, which provides one of the major motivations for the field, the set of all possible configurations of a system is modeled as a manifold, and this manifold's cotangent bundle describes the phase space of the system. Motivation Symplectic manifolds arise from classical mechanics; in particular, they are a generalization of the phase space of a closed system. In the same way the Hamilton equations allow one to derive the time evolution of a system from a set of differential equations, the ...
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Integrable System
In mathematics, integrability is a property of certain dynamical systems. While there are several distinct formal definitions, informally speaking, an integrable system is a dynamical system with sufficiently many conserved quantities, or first integrals, such that its behaviour has far fewer degrees of freedom than the dimensionality of its phase space; that is, its evolution is restricted to a submanifold within its phase space. Three features are often referred to as characterizing integrable systems: * the existence of a ''maximal'' set of conserved quantities (the usual defining property of complete integrability) * the existence of algebraic invariants, having a basis in algebraic geometry (a property known sometimes as algebraic integrability) * the explicit determination of solutions in an explicit functional form (not an intrinsic property, but something often referred to as solvability) Integrable systems may be seen as very different in qualitative character from mo ...
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