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MathWorks is seeking a highly motivated individual with technical experience and interest in multidomain physical modeling and system-level simulation/1D-CAE with MathWorks products for Model-Based Design. In this role, you will cover multidomain physical domains including thermal, fluid, and mechanical areas. Also, you will have opportunities to engage customers with a broad spectrum of applications and technologies including control systems, electrification, aerospace, robotics, automated driving, and AI.
As an Application Engineer, you will work directly with customers to understand their technical and business challenges and help them apply MathWorks products to resolve their problems. You will work with our customers in a wide variety of industries to first identify and understand their technical and business challenges and then develop compelling demonstrations of solutions that help them appreciate how the adoption of MathWorks products adds value to enhancing their workflows. You will engage customers and prospects in seminars, conference calls, meetings, and through product evaluations to develop a shared vision for success. The technical know-how and excellent presentation, communication, and interpersonal skills are key elements for your success in this role.
This role is a full-time staff position, based in Tokyo Japan.
C’est l’opportunité de collaborer avec des personnes brillantes et passionnées. C’est l’opportunité de contribuer à façonner des logiciels qui changent le monde. Enfin, c’est faire partie d'une entreprise qui s'engage résolument à être juste : vis-à-vis de ses employés, de ses clients et de sa communauté locale.
MathWorks conçoit MATLAB et Simulink, les principaux logiciels de calcul scientifique utilisés par les ingénieurs et les scientifiques. La société emploie plus de 6 500 personnes dans 16 pays avec un siège social situé à Natick, dans le Massachusetts (États-Unis). MathWorks est une société privée qui a dégagé des bénéfices chaque année depuis sa création en 1984.
YOU + MathWorks = Unlimited Possibilities
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