In networking, topology refers to the layout of a computer network. The term can refer to either physical or logical networks. Show Definition of topologyThe term network topology refers to the arrangements, either physical or logical, of nodes and connections within a network. It could be said that a topology explains how a network is physically connected, and how the information in the network flows logically.  Nodes are situated in a computer network, and they are physical networked devices, such as PCs and printers. These devices, consequently, recognise messages from other nodes and forward them. In order to access the node, there must be an identification check – such as an IP address. Network topology helps to define the layout and structure of the network, which can have one physical topology, but also multiple logical topologies simultaneously. There are a few differences between physical and logical topology. The former is the main component of a network, as it connects every node on the network to a central hub. However, a physical topology is how the device is actually interconnected through wires and cables. The latter, on the other hand, is how devices can connect to the user. What are the different topologies?In a computer network there are six main kinds of physical topologies:
Bus topology is considered the simplest kind of physical topology, as it requires less cabling than others and it is very cost-efficient. However, it also has a few disadvantages, such as its limitations in the number of nodes that can be connected to it. It requires the nodes to be in a linear order. Content from our partners In bus topologies, each device connects to a single cable, and they don’t transmit data bi-directionally: the data can only go from one end to the other. The most widely used type of physical topology is hybrid. It is a computer topology that is a combination of multiple topologies. It has a very complex design and is quite expensive. In a hybrid topology, all topologies are interconnected in such a way to form a hybrid. Therefore, it can handle a large number of nodes and it is very reliable, if one node fails it won’t affect the whole network. Another disadvantage is that it requires a multi-station access unit (MAU), which is a wiring concentrator (passive hub) used in Token Ring networks. Maus is the core wiring component for building both Token Ring local area networks (LANs) and direct traffic from one station to the next. Some other types of topologies are:
Selecting the right topology can improve both data efficiency and performance, as well as reduce operational costs. How is network topology used?One of the principal uses of network topology is to determine and define the configurations of different communication networks, such as computers and radios. In other words, network topology helps the user understand two things:
Even if not compulsory, topologies help establish better connections in the network. More businesses than ever depend on technology, and networking can get more complicated. This is how and where topology would be used: it gives users a plan, to have better oversight of all the components of the network. Photo credits: Unsplash What is topology in computer network and its types?Network topology refers to the geometric arrangement of links and nodes in a computing network. Alternately, network topology may describe how the data is transferred between these nodes. There are two types of network topologies: physical and logical.
What is a topology simple definition?Topology is an area of Mathematics, which studies how spaces are organized and how they are structured in terms of position. It also studies how spaces are connected. It is divided into algebraic topology, differential topology and geometric topology.
What do you mean by network topology?Network topology describes the physical and logical relationship of nodes in a network, the schematic arrangement of the links and nodes, or some hybrid combination thereof.
What is topology and examples?Topology studies properties of spaces that are invariant under any continuous deformation. It is sometimes called "rubber-sheet geometry" because the objects can be stretched and contracted like rubber, but cannot be broken. For example, a square can be deformed into a circle without breaking it, but a figure 8 cannot.
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