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See searches and references containing PROPERTY GRAPH!PROPERTY GRAPH
Mathematical model used by graph-oriented databases
A property graph, labeled property graph, or attributed graph is a data model of various graph-oriented databases, where pairs of entities are associated
Property_graph
Query language for property graphs
GQL (Graph Query Language) is a standardized query language for property graphs first described in ISO/IEC 39075, released in April 2024 by ISO/IEC. The
Graph_Query_Language
Representation of a computer program
property graph (CPG) is a computer program representation that captures syntactic structure, control flow, and data dependencies in a property graph.
Code_property_graph
Property of graphs that depends only on abstract structure
In graph theory, a graph property or graph invariant is a property of graphs that depends only on the abstract structure, not on graph representations
Graph_property
Database using graph structures for queries
A graph database (GDB) is a database that uses graph structures for semantic queries with nodes, edges, and properties to represent and store data. A key
Graph_database
2023 edition of the SQL standard
grouped into three main areas: Property graph queries, a graph query language built on top of SQL The new part 16, “Property Graph Queries (SQL/PGQ)”, has been
SQL:2023
Graph representing edges of another graph
connected graph G can be recovered completely from its line graph. Many other properties of line graphs follow by translating the properties of the underlying
Line_graph
Area of discrete mathematics
computer science, graph theory is the study of graphs, which are mathematical structures used to model pairwise relations between objects. A graph in this context
Graph_theory
Declarative graph query language
Cypher is a declarative graph query language that allows for expressive and efficient data querying in a property graph. Cypher was largely an invention
Cypher_(query_language)
Appendix:Glossary of graph theory in Wiktionary, the free dictionary. This is a glossary of graph theory. Graph theory is the study of graphs, systems of nodes
Glossary_of_graph_theory
Infinite graph containing all countable graphs
In the mathematical field of graph theory, the Rado graph, Erdős–Rényi graph, or random graph is a countably infinite graph that can be constructed (with
Rado_graph
Graph generated by a random process
particular property of the graph is likely to arise. Different random graph models produce different probability distributions on graphs. Most commonly
Random_graph
Topic in computer science
the problem. Typically, property testing algorithms are used to determine whether some combinatorial structure S (such as a graph or a boolean function)
Property_testing
Topics referred to by the same term
vertices and edges Graph theory, the study of such graphs and their properties Graph (topology), a topological space resembling a graph in the sense of discrete
Graph
Matrix representation of a graph
functional graph properties. Kirchhoff's theorem can be used to calculate the number of spanning trees for a given graph. The sparsest cut of a graph can be approximated
Laplacian_matrix
Logical formulation of graph properties
mathematical fields of graph theory and finite model theory, the logic of graphs deals with formal specifications of graph properties using sentences of mathematical
Logic_of_graphs
Two closely related models for generating random graphs
existence of graphs satisfying various properties, or to provide a rigorous definition of what it means for a property to hold for almost all graphs. There
Erdős–Rényi_model
Graph representing faces of another graph
embedding of the graph G, so it is a property of plane graphs (graphs that are already embedded in the plane) rather than planar graphs (graphs that may be
Dual_graph
Property of functions in topology
and topology, closed graph is a property of functions. A real function y = f ( x ) {\displaystyle y=f(x)} is closed if the graph is closed, meaning that
Closed_graph_property
Sparse graph with strong connectivity
In graph theory, an expander graph is a sparse graph that has strong connectivity properties, quantified using vertex, edge or spectral expansion. Expander
Expander_graph
Subgraph with contracted edges
every graph property preserved by deletions and contractions may be recognized in polynomial time. Other results and conjectures involving graph minors
Graph_minor
Graph that can be embedded in the plane
In graph theory, a planar graph is a graph that can be embedded in the plane, i.e., it can be drawn on the plane in such a way that its edges intersect
Planar_graph
Graph with oriented edges
In mathematics, and more specifically in graph theory, a directed graph (or digraph) is a graph that is made up of a set of vertices connected by directed
Directed_graph
Type of knowledge base
knowledge graph is a knowledge base that uses a graph-structured data model or topology to represent and operate on data. Knowledge graphs are often used
Knowledge_graph
Directed graph with no directed cycles
In mathematics, particularly graph theory, and computer science, a directed acyclic graph (DAG) is a directed graph with no directed cycles. That is, it
Directed_acyclic_graph
Graph database implemented in Java
development of the Graph Query Language (GQL), an ISO-standardized query language for property graphs, and is a founding member of the GraphQL Foundation,
Neo4j
Class of artificial neural networks
Graph neural networks (GNNs) are artificial neural networks designed for tasks whose inputs are graphs. Because graphs usually do not have a canonical
Graph_neural_network
Linear algebra aspects of graph theory
In mathematics, spectral graph theory is the study of the properties of a graph in relationship to the characteristic polynomial, eigenvalues, and eigenvectors
Spectral_graph_theory
On bipartite matching and vertex cover
In the mathematical area of graph theory, Kőnig's theorem, proved by Dénes Kőnig (1931), describes an equivalence between the maximum matching problem
Kőnig's theorem (graph theory)
Kőnig's_theorem_(graph_theory)
Information as entities that have properties and relationships to other entities. It is derived from property graphs, with semantics formally defined on
NGSI-LD
Graph defined from a mathematical group
In mathematics, a Cayley graph, also known as a Cayley color graph, Cayley diagram, group diagram, or color group, is a graph that encodes the abstract
Cayley_graph
Graph of numbers differing by a square
quadratic residues, and have interesting properties that make them useful in graph theory more generally. Paley graphs are named after Raymond Paley. They
Paley_graph
Graph divided into two independent sets
In the mathematical field of graph theory, a bipartite graph (or bigraph) is a graph whose vertices can be divided into two disjoint and independent sets
Bipartite_graph
Graph database product by Amazon
announced on November 29, 2017. Amazon Neptune supports popular graph models property graph and W3C's RDF, and their respective query languages Apache TinkerPop's
Amazon_Neptune
Adjacent subset of an undirected graph
In graph theory, a clique (/ˈkliːk/ or /ˈklɪk/) is a subset of vertices of an undirected graph such that every two distinct vertices in the clique are
Clique_(graph_theory)
Vertices connected in pairs by edges
In discrete mathematics, particularly in graph theory, a graph is a structure consisting of a set of objects where some pairs of the objects are in some
Graph_(discrete_mathematics)
Type of graph
biconnected graph has no articulation vertices. The property of being 2-connected is equivalent to biconnectivity, except that the complete graph of two vertices
Biconnected_graph
Derived graph of higher chromatic number
In the mathematical area of graph theory, the Mycielskian or Mycielski graph of an undirected graph is a larger graph formed from it by a construction
Mycielskian
Influence of local substructure of a graph on global properties
In essence, extremal graph theory studies how global properties of a graph influence local substructure. Results in extremal graph theory deal with quantitative
Extremal_graph_theory
Graph database system
a graph database model, which is basically characterized by three properties: data structures are graphs or any other structure similar to a graph; data
Sparksee_(graph_database)
Graphs formed by a hypercube's edges and vertices
In graph theory, the hypercube graph Q n {\displaystyle Q_{n}} is the edge graph of the n {\displaystyle n} -dimensional hypercube, that is, it is the
Hypercube_graph
Cubic graph with 10 vertices and 15 edges
bridgeless graph has a cycle-continuous mapping to the Petersen graph. More unsolved problems in mathematics In the mathematical field of graph theory, the
Petersen_graph
Graph with tight clique-coloring relation
In graph theory, a perfect graph is a graph in which the chromatic number equals the size of the maximum clique, both in the graph itself and in every
Perfect_graph
Property of objects inherited by all their subobjects
context. These properties are particularly considered in topology and graph theory, but also in set theory. In topology, a topological property is said to
Hereditary_property
NewSQL databases are supported by ordered key–value stores. JanusGraph, a property graph database, has both a Berkeley DB backend and FoundationDB backend
Ordered_key–value_store
Graph of triangles with a shared vertex
the mathematical field of graph theory, the friendship graph (or Dutch windmill graph or n-fan) Fn is a planar, undirected graph with 2n + 1 vertices and
Friendship_graph
Bivariegated graph Cage (graph theory) Cayley graph Circle graph Clique graph Cograph Common graph Complement of a graph Complete graph Cubic graph Cycle graph De
List_of_graph_theory_topics
Graph property
In the mathematical field of graph theory, a distance-regular graph is a regular graph such that for any two vertices v and w, the number of vertices
Distance-regular_graph
Directed graph representing dependencies
mathematics, computer science and digital electronics, a dependency graph is a directed graph representing dependencies of several objects towards each other
Dependency_graph
Least-weight tree connecting graph vertices
tree is a subset of the edges of a connected, edge-weighted undirected graph that connects all the vertices together, without any cycles and with the
Minimum_spanning_tree
Undirected graph with no non-trivial symmetries
nontrivial symmetries. Formally, an automorphism of a graph is a permutation p of its vertices with the property that any two vertices u and v are adjacent if
Asymmetric_graph
Graphical representation of a computer program or algorithm
In computer science, a control-flow graph (CFG) is a representation, using graph notation, of all paths that might be traversed through a function during
Control-flow_graph
Methodic assignment of colors to elements of a graph
In graph theory, graph coloring is a methodic assignment of labels traditionally called "colors" to elements of a graph. The assignment is subject to certain
Graph_coloring
Data query language developed by Facebook
or modified. A GraphQL server can process a client query using data from separate sources and present the results in a unified graph. The language is
GraphQL
Theorems connecting continuity to closure of graphs
analysis, the closed graph theorem is a result connecting the continuity of a linear operator to a topological property of their graph. Precisely, the theorem
Closed graph theorem (functional analysis)
Closed_graph_theorem_(functional_analysis)
Path in a graph that visits each vertex exactly once
the mathematical field of graph theory, a Hamiltonian path (or traceable path) is a path in an undirected or directed graph that visits each vertex exactly
Hamiltonian_path
Square matrix used to represent a graph or network
In graph theory and computer science, an adjacency matrix is a square matrix used to represent a finite graph. The elements of the matrix indicate whether
Adjacency_matrix
Spectral graph theory concept
spectral graph theory, a Ramanujan graph is a regular graph whose spectral gap is almost as large as possible (see extremal graph theory). Such graphs are
Ramanujan_graph
World Wide Web Consortium standard
applies. A property shape describes characteristics of graph nodes that can be reached via a specific path. A path can be a single predicate (property) or a
SHACL
Graph in which every two vertices are adjacent
In the mathematical field of graph theory, a complete graph is a simple undirected graph in which every pair of distinct vertices is connected by a unique
Complete_graph
Undirected graph acted on by a vertex-transitive cyclic group of symmetries
In graph theory, a circulant graph is an undirected graph acted on by a cyclic group of symmetries which takes any vertex to any other vertex. It is sometimes
Circulant_graph
Changes of data format without any loss
graph models, such as from the Resource Description Framework (RDF) to Property Graphs and back, ensuring the original semantics and structure are preserved
Round-trip_format_conversion
Physical simulation to visualize graphs
Force-directed graph drawing algorithms are a class of algorithms for drawing graphs in an aesthetically-pleasing way. Their purpose is to position the
Force-directed_graph_drawing
Proprietary database management system
within a single engine, including relational, JSON document, XML, spatial, graph, text, and vector data, all queryable through SQL. Oracle Database runs
Oracle_Database
Vertex adjacent to all others in a graph
In graph theory, a universal vertex is a vertex of an undirected graph that is adjacent to all other vertices of the graph. It may also be called a dominating
Universal_vertex
Graph formed by complementation and disjoint union
In graph theory, a cograph, or complement-reducible graph, or P4-free graph, is a graph that can be generated from the single-vertex graph K1 by complementation
Cograph
Theorem in graph theory
also has applications to property testing. Let H {\displaystyle H} be a graph with h {\displaystyle h} vertices. The graph removal lemma states that
Graph_removal_lemma
Graph whose biconnected components are all cliques
In graph theory, a branch of combinatorial mathematics, a block graph or clique tree is a type of undirected graph in which every biconnected component
Block_graph
Representation of a mathematical function
In mathematics, the graph of a function f {\displaystyle f} is the set of ordered pairs ( x , y ) {\displaystyle (x,y)} , where f ( x ) = y . {\displaystyle
Graph_of_a_function
Knowledge base to enhance search results
The Knowledge Graph is a knowledge base from which Google serves relevant information in an infobox beside its search results. This allows the user to
Knowledge_Graph_(Google)
Trail in which only the first and last vertices are equal
In graph theory, a cycle in a graph is a non-empty trail in which only the first and last vertices are equal. A directed cycle in a directed graph is
Cycle_(graph_theory)
Graph representing intersections between given sets
In graph theory, an intersection graph is a graph that represents the pattern of intersections of a family of sets. Any graph can be represented as an
Intersection_graph
Topics referred to by the same term
Open graph may refer to: A confused version of the Closed graph property The Open Graph Protocol This disambiguation page lists articles associated with
Open_graph
Trail in a graph that visits each edge once
In graph theory, an Eulerian trail (or Eulerian path) is a trail in a finite graph that visits every edge exactly once (allowing for revisiting vertices)
Eulerian_path
Graph of chess rook moves
In graph theory, a rook's graph is an undirected graph that represents all legal moves of the rook chess piece on a chessboard. Each vertex of a rook's
Rook's_graph
Open-source data analytics cluster computing framework
Spark 1.6, GraphX has full support for property graphs (graphs where properties can be attached to edges and vertices). Like Apache Spark, GraphX initially
Apache_Spark
theory. Krackhardt introduced the graph in 1990 to distinguish different concepts of centrality. It has the property that the vertex with maximum degree
Krackhardt_kite_graph
Partition of a graph whose components are reachable from all vertices
connected component of a directed graph G is a subgraph that is strongly connected, and is maximal with this property: no set of additional edges or vertices
Strongly_connected_component
Partition of the vertices of a graph
the graph. Tibor Gallai and Jack Edmonds independently discovered it and proved its key properties. The Gallai–Edmonds decomposition of a graph can be
Gallai–Edmonds_decomposition
On linear-time algorithms for graph logic
study of graph algorithms, Courcelle's theorem is the statement that every graph property definable in the monadic second-order logic of graphs can be decided
Courcelle's_theorem
Graph with all vertices of degree 3
of graph theory, a cubic graph is a graph in which all vertices have degree three. In other words, a cubic graph is a 3-regular graph. Cubic graphs are
Cubic_graph
On existence of a strongly regular graph
exist a strongly regular graph with parameters (99,14,1,2)? More unsolved problems in mathematics In graph theory, Conway's 99-graph problem is an unsolved
Conway's_99-graph_problem
Describing a family of graphs by excluding certain (sub)graphs
In graph theory, a branch of mathematics, many important families of graphs can be described by a finite set of individual graphs that do not belong to
Forbidden graph characterization
Forbidden_graph_characterization
Order-zero graph or any edgeless graph
mathematical field of graph theory, the term "null graph" may refer either to the order-zero graph, or alternatively, to any edgeless graph (the latter is sometimes
Null_graph
Embedding a graph in 3D space with no cycles interlinked
in such a way that no two cycles of the graph are linked. A flat embedding is an embedding with the property that every cycle is the boundary of a topological
Linkless_embedding
Topics referred to by the same term
and keys in Google Cloud Datastore Graph Query Language, an international standard property graph query language GraphQL, open-source data query and manipulation
GQL
Branch of mathematics
3). Several theorems relate properties of the spectrum to other graph properties. As a simple example, a connected graph with diameter D will have at
Algebraic_graph_theory
Bijection between the vertex set of two graphs
"graph isomorphism" allows us to distinguish graph properties inherent to the structures of graphs themselves from properties associated with graph representations:
Graph_isomorphism
Planar bipartite graph with 25 vertices and 31 edges
the resulting graph has no Hamiltonian path. This property was used by Tutte when combining three Walther graphs to produce the Tutte graph, the first known
Walther_graph
combinatorial properties of topological graphs, in particular, with the crossing patterns of their edges. It is closely related to graph drawing, a field
Topological_graph
Family of symmetric graphs which generalize the Petersen graph
odd graphs have high odd girth, meaning that they contain long odd-length cycles but no short ones. However their name comes not from this property, but
Odd_graph
Generalization of depth-first search trees
monadic second-order logic of graphs allows graph properties involving orientations to be recognized efficiently for graphs of bounded treewidth using Courcelle's
Trémaux_tree
the two-graph. A regular two-graph has the property that every pair of vertices lies in the same number of triples of the two-graph. Two-graphs have been
Two-graph
Mathematical tree of cycles
In graph theory, a cactus (sometimes called a cactus tree) is a connected graph in which any two simple cycles have at most one vertex in common. Equivalently
Cactus_graph
Topics referred to by the same term
Go City Labeled property graphs, a widely used graph data model Local Land and Property Gazetteer (LLPG) National Land and Property Gazetteer (NLPG)
LPG
Graph related to another graph by a covering map
In the mathematical discipline of graph theory, a graph C is a covering graph of another graph G if there is a covering map from the vertex set of C to
Covering_graph
Algorithm to search the nodes of a graph
for the graph itself, which may vary depending on the graph representation used by an implementation of the algorithm. When working with graphs that are
Breadth-first_search
Cartesian product of complete graphs
Hamming graphs are a special class of graphs named after Richard Hamming and used in several branches of mathematics (graph theory) and computer science
Hamming_graph
Graph with nodes connected in a closed chain
In graph theory, a cycle graph or circular graph is a graph that consists of a single cycle, or in other words, some number of vertices (at least 3, if
Cycle_graph
Conjecture in graph theory
conjecture, a graph property is called recognizable if one can determine the property from the deck of a graph. The following properties of graphs are recognizable:
Reconstruction_conjecture
PROPERTY GRAPH
PROPERTY GRAPH
Girl/Female
Tamil
Prosperity
Girl/Female
Tamil
Samunnathi | ஸமà¯à®¨à¯à®¨à®¾à®¤à¯€
Prosperity
Samunnathi | ஸமà¯à®¨à¯à®¨à®¾à®¤à¯€
Girl/Female
Tamil
Prosperity
Boy/Male
Indian, Sanskrit
Flowing; Liquid; Property; Wealthy
Boy/Male
English
Unknown owner of property.
Boy/Male
Norse
From the corner property.
Boy/Male
German, Polish
Guardian of Property
Girl/Female
Tamil
Vrushitha | வரஷீதா
Prosperity
Vrushitha | வரஷீதா
Boy/Male
Gujarati, Hindu, Indian, Kannada, Sanskrit, Tamil, Telugu
Assets; Prosperty
Girl/Female
Hindu, Indian
Proprerty
Boy/Male
Tamil
Prosperity
Boy/Male
Australian, Norse, Scandinavian
From the Corner Property
Boy/Male
Tamil
Prosperity
Boy/Male
British, English
Property Owner; Laundry-man
Girl/Female
Muslim
Property, Treasure
Girl/Female
Indian
Property, Treasure
Boy/Male
Tamil
Prosperity
Boy/Male
Muslim
Prosperity
Boy/Male
Muslim
Prosperity
Girl/Female
Tamil
Prosperity
PROPERTY GRAPH
PROPERTY GRAPH
Surname or Lastname
Japanese
Japanese : ‘front’ or ‘before’; not common in Japan. Some occurrences in America could be shortened versions of longer names beginning with this element.Hawaiian : unexplained.English : variant of May.
Boy/Male
Indian, Modern, Sanskrit
Lord Name
Girl/Female
Hindu, Indian
Gold Coin; Money
Girl/Female
Muslim
Rose
Girl/Female
Hindu
Supernatural power
Boy/Male
Muslim
The wrapped one
Boy/Male
Tamil
Radheshyam | ராதேஷà¯à®¯à®¾à®®
Lord Krishna
Girl/Female
Arabic, Muslim, Sindhi
An Inhabitant
Boy/Male
Christian & English(British/American/Australian)
Mariner
Boy/Male
African, American, Australian, British, Celtic, Chinese, Christian, English, French, German, Jamaican, Portuguese
Son of a Champion; New York Governor and American Vice President Nelson Rockefeller; South African Activist Nelson Mandela; Solemn; Son of Neil
PROPERTY GRAPH
PROPERTY GRAPH
PROPERTY GRAPH
PROPERTY GRAPH
PROPERTY GRAPH
a.
Pertaining to one of a species, but not common to the whole; not appellative; -- opposed to common; as, a proper name; Dublin is the proper name of a city.
a.
That which is proper to anything; a peculiar quality of a thing; that which is inherent in a subject, or naturally essential to it; an attribute; as, sweetness is a property of sugar.
a.
Belonging to the natural or essential constitution; peculiar; not common; particular; as, every animal has his proper instincts and appetites.
n.
Whatever promotes prosperity and personal happiness, or adds value to property; advantage; profit.
adv.
In an appropriate or proper manner; fitly; properly.
a.
Justly claimed as a right or property; proper; suitable; becoming; appropriate; fit.
a.
That to which a person has a legal title, whether in his possession or not; thing owned; an estate, whether in lands, goods, or money; as, a man of large property, or small property.
a.
Rightly so called; strictly considered; as, Greece proper; the garden proper.
n.
Any deficiency of elements or resources that are needed or desired, or that constitute richness; as, poverty of soil; poverty of the blood; poverty of ideas.
n.
That which is proper or peculiar; an inherent property or quality; peculiarity.
adv.
Properly; hence, to a great degree; very; as, proper good.
a.
Befitting one's nature, qualities, etc.; suitable in all respect; appropriate; right; fit; decent; as, water is the proper element for fish; a proper dress.
a.
Propriety; correctness.
adv.
In a proper manner; suitably; fitly; strictly; rightly; as, a word properly applied; a dress properly adjusted.
v. t.
To make a property of; to appropriate.
a.
All the adjuncts of a play except the scenery and the dresses of the actors; stage requisites.
a.
An acquired or artificial quality; that which is given by art, or bestowed by man; as, the poem has the properties which constitute excellence.
a.
The exclusive right of possessing, enjoying, and disposing of a thing; ownership; title.
v. t.
To invest which properties, or qualities.
n.
The state of being prosperous; advance or gain in anything good or desirable; successful progress in any business or enterprise; attainment of the object desired; good fortune; success; as, commercial prosperity; national prosperity.