The Scientific Journals of Riga Technical University


The Scientific Journals of Riga Technical University comprises publications by RTU researchers and doctoral students as well as by researchers from different institutions in Latvia and abroad.

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Baltic Journal of Real Estate Economics and Construction Management

Baltic Journal of Real Estate Economics and Construction Management scientific journal is published in cooperation with Sciendo.

Baltic Journal of Real Estate Economics and Construction Management is a peer-reviewed journal published by RTU in collaboration with two partner universities of Riga Technical University in the Baltic Region – Tallinn University of Technology (Estonia) and Vilnius Gediminas Technical University (Lithuania).

 The objectives of the journal are to extend the fundamental knowledge of real estate market and civil construction and to provide information that would help the industry practitioners and entrepreneurs, as well as academic staff to increase the efficiency, productivity and competitiveness of real estate and construction market.

Fundamental research of the journal reflects diverse research results concerning real estate sector, related sectors and interacting branches of science in the context of contemporary market development, and that allows classifying the journal in the category of interdisciplinary scientific journals. We invite the interested parties to publish their articles in the journal, reflecting the topical research that would be useful for making business decisions in such areas as sustainable development and management of sound environment, devoting special attention to real estate and construction market analyses and assessment.

 

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Boundary Field Problems and Computer Simulation

Discontinued publication in 2018.

The lasting international series "Boundary Field Problems and Computers", issued by RTU since 1966. The journal may be of importance to specialists and students interested in computer simulation of various environmental phenomena formulated as boundary field problems.

 

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