Faramarz F. Samavati

Dr. Faramarz F. Samavati

Professor, Department of Computer Science, University of Calgary, 2500 University Drive N.W., Calgary, AB T2N 1N4, Canada
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Research Focus & Metrics

Academic Career Length

21Years (2006-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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Journal Article
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AAAli Mahdavi Amiri
Ali Mahdavi Amiri
Faramarz F. SamavatiFaramarz F. Samavati
Faramarz F. Samavati
PPPerry Peterson
Perry Peterson
Digital Earth frameworks provide a tool to receive, send and interact with large location-based datasets, organized usually according to Discrete Global Grid Systems (DGGS). In DGGS, an indexing method is used to assign a unique index to each cell of a global grid, and the datasets corresponding to these cells are retrieved or allocated using this unique index. There exist many methods to index cells of DGGS. Toward facility, interoperability and also defining a “standard” for DGGS, a conversion is needed to translate a dataset from one DGGS to another. In this paper, we first propose a categorization of indexing methods of DGGS and then define a general conversion method from one indexing to another. Several examples are presented to describe the method.

20 November 2019
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Book Chapter
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TATroy Alderson
Troy Alderson
MPMatthew Purss
Matthew Purss
XDXiaoping Du
Xiaoping Du
Ali Mahdavi AmiriAli Mahdavi Amiri
Ali Mahdavi Amiri
Faramarz F. SamavatiFaramarz F. Samavati
Faramarz F. Samavati
In this chapter, we provide a thorough discussion on Digital Earth with particular focus on Discrete Global Grid Systems (DGGS), which are a standardized representation of the Earth. We describe the necessary components of a DGGS, such as the underlying 2D representation, indexing system, projection, and cell types. We also discuss a selection of well-known public and commercial DGGSs followed by current DGGS standards.

21 June 2007 in The Visual Computer
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Journal Article
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RPRichard Pusch
Richard Pusch
Faramarz F. SamavatiFaramarz F. Samavati
Faramarz F. Samavati
ANAhmad Nasri
Ahmad Nasri
BWBrian Wyvill
Brian Wyvill

1 March 2019 in Cartographica
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Journal Article
Closed access
AAAli Mahdavi Amiri
Ali Mahdavi Amiri
TATroy Alderson
Troy Alderson
Faramarz F. SamavatiFaramarz F. Samavati
Faramarz F. Samavati
Digital Earth frameworks deal with data sets of different types collected from various sources. To effectively store, retrieve, and transmit these data sets, efficient multi-scale data representations that are compatible with the underlying structure of the Digital Earth framework are required. In this article, we describe several such techniques and their properties: namely, how to represent data in the multi-scale cell hierarchy of a discrete global grid system (DGGS) or in the multi-scale hierarchy of a customized wavelet transform. We also discuss how these techniques can be tuned to be applicable to the A3H DGGS.

Verified
Journal Article
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JHJohn Stein Hall
John Stein Hall
LWLakin Wecker
Lakin Wecker
BUBenjamin Ulmer
Benjamin Ulmer
Faramarz F. SamavatiFaramarz F. Samavati
Faramarz F. Samavati
The amount of information collected about the Earth has become extremely large. With this information comes the demand for integration, processing, visualization and distribution of this data so that it can be leveraged to solve real-world problems. To address this issue, a carefully designed information structure is needed that stores all of the information about the Earth in a convenient format such that it can be easily used to solve a wide variety of problems. The idea which we explore is to create a Discrete Global Grid System (DGGS) using a Disdyakis Triacontahedron (DT) as the initial polyhedron. We have adapted a simple, closed-form, equal-area projection to reduce distortion and speed up queries. We have derived an efficient, closed-form inverse for this projection that can be used in important DGGS queries. The resulting construction is indexed using an atlas of connectivity maps. Using some simple modular arithmetic, we can then address point to cell, neighbourhood and hierarchical queries on the grid, allowing for these queries to be performed in constant time. We have evaluated the angular distortion created by our DGGS by comparing it to a traditional icosahedron DGGS using a similar projection. We demonstrate that our grid reduces angular distortion while allowing for real-time rendering of data across the globe.

21 May 2019 in Computers & Graphics
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Journal Article
Closed access
TDTimothy Davison
Timothy Davison
Faramarz F. SamavatiFaramarz F. Samavati
Faramarz F. Samavati
CJChristian Jacob
Christian Jacob