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pp. 401-406). [25] Tichý, T., Holčapek, M. (2011). Simulation methodology for financial assets with imprecise data. In Proceedings of Mathematical Methods in Economics, Praha: VŠE Praha, 2011. (pp. 709-714). [

Řešené projekty - Katedra financí - EKF VŠB-TUO

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pp. 401-406). [25] Tichý, T., Holčapek, M. (2011). Simulation methodology for financial assets with imprecise data. In Proceedings of Mathematical Methods in Economics, Praha: VŠE Praha, 2011. (pp. 709-714). [

Řešené projekty - Katedra financí - EKF VŠB-TUO

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pp. 401-406). [25] Tichý, T., Holčapek, M. (2011). Simulation methodology for financial assets with imprecise data. In Proceedings of Mathematical Methods in Economics, Praha: VŠE Praha, 2011. (pp. 709-714). [

Obsah.pdf

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TITLE Managing and Modelling of Financial Risks ISSUED IN Ostrava, Czech Republic, 2014, 1 st edition PAGES 922 ISSUED BY VŠB - Technical University of Ostrava, Czech Republic PRINTED IN MD Communicat

Řešené projekty - Katedra financí - EKF VŠB-TUO

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pp. 401-406). [25] Tichý, T., Holčapek, M. (2011). Simulation methodology for financial assets with imprecise data. In Proceedings of Mathematical Methods in Economics, Praha: VŠE Praha, 2011. (pp. 709-714). [

26.pdf

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Surface roughness parameters were measured using the profilometer Surftest 301. For the surface roughness measuring the use of the correct cut-off value is important. The value of 0.8 was used as the value used most often

Řešené projekty - Katedra financí - EKF VŠB-TUO

https://www.ekf.vsb.cz/katedra-financi/cs/veda-a-vyzkum/resene-projekty/?projectDetailId=57509779

pp. 401-406). [25] Tichý, T., Holčapek, M. (2011). Simulation methodology for financial assets with imprecise data. In Proceedings of Mathematical Methods in Economics, Praha: VŠE Praha, 2011. (pp. 709-714). [

2844.pdf

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A similar approach based on local object geom- etry was also introduced [26]. In the work done by Lenz et al., a deep network trained on 1035 examples was used to search

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Hlaváč, L.M., Hlaváčová, I.M., Arleo, F., Viganò, F., Annoni, M.P.G., Geryk, V.: Shape distortion reduction method for abrasive water jet (AWJ) cutting. Precision

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2716.pdf

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III. RESIDENCE TIME ANALYSIS The following analysis will be done for a one-dimensional state x ∈ R for ease of representation, but can be extended for the planar case.

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The strong van der Waals interfacial coupling in this system provides a pathway for engineering p- and n-type 2D semiconductor channels, offering new possibilities

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Fankhauser, and M. Hutter, “Advances in real-world applications for legged robots,” under review for Journal of Field Robotics, 2018.

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