An Applied Mathematics degree is more than just numbers on a page—it’s a passport to solving real‑world problems with precision, creativity, and impact.
Explore whether an applied mathematics degree is worth.
#AppliedMathematics #MathCareers #STEMEducation
https://www.scientificworldinfo.com/2025/08/is-applied-mathematics-degree-worth-it.html
https://www.europesays.com/2350628/ How big data analytics improves hospital environmental performance through supply chain innovation, decision quality, and risk taking #AppliedMathematics #Data #DataMining #DecisionMaking #HealthPolicy #HealthcareSustainability #HumanitiesAndSocialSciences #LogisticsManagement #multidisciplinary #science #StimulusOrganismResponseTheory
https://www.europesays.com/2341395/ University english teaching evaluation using artificial intelligence and data mining technology #AI #AppliedMathematics #ArtificialIntelligence #ComputationalScience #COMPUTERSCIENCE #DataMining #DeepLearning #HumanitiesAndSocialSciences #InformationTechnology #MathematicsAndComputing #multidisciplinary #PureMathematics #science #ScientificData #Software #statistics #TeachingAssessment #TransformerArchitecture #UniversityEnglish
Postdoc position on Benchmarking in Applied Mathematics
Bergische Universität Wuppertal
See the full job description on jobRxiv: https://jobrxiv.org/job/bergische-universitat-wuppertal-27778-postdoc-position-on-benchmarking-in-applied-mathematics/
#appliedmathematics #porthamiltoniansystems #ScienceJobs #hiring #research
https://jobrxiv.org/job/bergische-universitat-wuppertal-27778-postdoc-position-on-benchmarking-in-applied-mathematics/?fsp_sid=1089
Postdoc position on Benchmarking in Applied Mathematics
Bergische Universität Wuppertal
See the full job description on jobRxiv: https://jobrxiv.org/job/bergische-universitat-wuppertal-27778-postdoc-position-on-benchmarking-in-applied-mathematics/
#appliedmathematics #porthamiltoniansystems #ScienceJobs #hiring #research
https://jobrxiv.org/job/bergische-universitat-wuppertal-27778-postdoc-position-on-benchmarking-in-applied-mathematics/?fsp_sid=753
https://www.europesays.com/2210654/ The data visualization and intelligent text analysis for effective evaluation of English language teaching #AppliedMathematics #ComputationalScience #COMPUTERSCIENCE #Data #DataVisualizationAnalysis #EffectEvaluation #EnglishLanguageTeaching #EnsembleLearning #HumanitiesAndSocialSciences #InformationTechnology #IntelligentTextAnalysis #MathematicsAndComputing #multidisciplinary #PureMathematics #science #ScientificData #Software #statistics
A few days back, I posted some #AnimatedGifs of the exact solution for a large-amplitude undamped, unforced #Pendulum. I then thought to complete the study to include the case when it has been fed enough #energy to allow it just to undergo #FullRotations, rather than just #oscillations. Well, it turns out that it is “a bit more complicated than I first expected” but I finally managed it.
Here we see three identical pendulums, oscillating independently. The red and purple ones are vibrating with small amplitudes and so their periods are nearly the same. But the blue one is undergoing what would be considered to be very large amplitude oscillations and has a significantly longer period. In fact, as the amplitude approaches π radians, the period increases without bound and approaches infinity.
The above is only strictly true for “small” amplitudes. If the #pendulum is subject to large amplitudes, it is no longer governed by the simple linear differential equations alluded to above. Given that the rod remains rigid and no energy is dissipated, the pendulum #equations may still be solved exactly, though they are now #nonlinear.
In elementary #mechanics we are taught about the #SimplePendulum, which is modelled as a point #mass hanging via a rigid #rod or #string of a given length, under uniform #gravity. This simple model is also useful in introducing #OrdinaryDifferentialEquations and helps us to understand #SimpleHarmonicMotion.
The analysis of artificial intelligence knowledge graphs for online music learning platform under deep learning https://www.byteseu.com/1004938/ #AI #AppliedMathematics #ArtificialIntelligence #ComputationalScience #ComputerScience #DataSparsity #FeatureFusion #HumanitiesAndSocialSciences #InformationTechnology #KnowledgeGraphs #MathematicsAndComputing #multidisciplinary #MusicRecommendationSystem #PureMathematics #Science #ScientificData #software #statistics
https://www.europesays.com/2036081/ The data analysis of sports training by ID3 decision tree algorithm and deep learning #AppliedMathematics #ComputationalScience #COMPUTERSCIENCE #Data #DecisionTreeAlgorithm #DeepLearningTechnology #HumanitiesAndSocialSciences #InformationGain #InformationTechnology #MathematicsAndComputing #multidisciplinary #PureMathematics #science #ScientificData #Software #SportsTrainingDataAnalysis #statistics
I cannot think of an applied mathematics that is more beautiful and far-reaching, or philosophically wilder, than probability. No, nonlinear dynamics and chaos people, it’s not even close 
#probability
#mathematics
#appliedmathematics
#philosophy
#philosophyofscience
@philosophy@newsmast.community
@philosophy@a.gup.pe
We’re having a #Soliton sale over here! Get yours quick! Seriously, though, this is a quick #animation of the #SolitonInteraction surface – the solution of the #Korteweg-deVries #Eauation showing (x,t,u(x,t)) giving you an all-round view.
I posted on #Soliton interactions in the #Korteweg-deVries #Equation yesterday with an #Animation of how two #SolitaryWaves interact. The #PhaseShift experienced by both can also be seen in a static #3D plot with time, t, plotted on one axis. You should be able to see a “dog-leg” in the trajectory of each wave after it interacts with the other.
A subtlety probably difficult to spot in the animation is that the interaction of the two waves leaves them phase shifted, with the taller wave gaining position, while the shorter one loses it. This further animation shows the interactions again (purple) but I’ve also shown what would happen if each wave moved without interaction with the other (red and blue).
Here is an example taken from Solitons: an introduction by Drazin & Johnson, where taller wave overtakes a shorter one moving in the same direction.
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When you start looking at #NonlinearWaves, some of these principles no longer apply. For example, in the Korteweg-de Vries equation, which has #Soliton or solutions, you can no longer simply add two solutions together as the resulting function would not be a solution of the governing equation. Waves of different heights travel at different velocities, with the taller waves moving faster than the shorter ones. Instead, they interact #nonlinearly.
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Also, waves of different heights travel at different velocities, with the taller waves moving faster than the shorter ones.
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In #FluidMechanics, things like #SurfaceWaves are often modelled using #LinearEquations, which give rise to phenomena such as the principle of #LinearSuperposition, where you can take two or more distinct solutions and simply add them together to get a new solution. Solutions are also periodic and can be decomposed into sinusoidal functions.
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