Ottawa, Canada

Dmitry Elman



Average Co-Inventor Count = 2.4

ph-index = 1

Forward Citations = 6(Granted Patents)


Company Filing History:


Years Active: 2011-2024

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4 patents (USPTO):Explore Patents

Title: Dmitry Elman: Innovator in Fluidic Processing Technologies

Introduction

Dmitry Elman is a notable inventor based in Ottawa, Canada. He has made significant contributions to the field of fluidic processing technologies, particularly in the development of methods and systems for fluid elements. With a total of 4 patents to his name, Elman has focused on enhancing the efficiency and reliability of fluidic systems.

Latest Patents

One of Dmitry Elman's latest patents addresses the challenges associated with field replaceable fluid elements in humidifiers. The invention outlines methods and systems for steam cylinders that require periodic replacement due to wear or failure. The process of replacing these cylinders is complex and poses risks of damage to both the replacement cylinder and the humidifier itself. Elman's innovative solutions aim to minimize the likelihood of damage to fluidic seals and electrical connections during the replacement process. This invention is applicable to domestic, retail, and commercial systems, showcasing its versatility and importance in the industry.

Career Highlights

Throughout his career, Dmitry Elman has worked with several prominent companies, including Condair Ltd. and Epocal Inc. His experience in these organizations has allowed him to refine his expertise in fluidic processing and contribute to advancements in the field.

Collaborations

Dmitry has collaborated with notable professionals such as Shahram Lotfi and David Francis McGregor Bain. These partnerships have further enriched his work and expanded the impact of his inventions.

Conclusion

Dmitry Elman is a distinguished inventor whose work in fluidic processing technologies has led to innovative solutions for complex challenges. His contributions continue to influence the industry and improve the functionality of fluidic systems.

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