Author name: Bhagiya Prasad

Pressure coefficient when the perturbations are greater than one Calculator

The pressure coefficient (Cp​) remains a dimensionless parameter used in fluid dynamics and aerodynamics to describe the change in pressure at a specific point on an airfoil or aerodynamic surface relative to the freestream pressure (p∞​). However, when the perturbations are significant or greater than one, it indicates that the flow conditions at that point […]

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Pressure coefficient at point A Calculator

The pressure coefficient at point A, denoted as “Cp,A,” is a dimensionless parameter used in fluid dynamics and aerodynamics to describe the local pressure distribution at a specific location or point within a fluid flow field, usually on the surface of an object like an airfoil or aircraft wing. Cp,A provides insight into how the

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Ratio of static pressures in the point A to the freestream for an isentropic flow Calculator

The ratio of static pressures in point A to the freestream for an isentropic flow, denoted as “pA/p∞,” is a dimensionless parameter used in fluid dynamics and aerodynamics to describe the pressure variation at a specific point within a fluid flow field relative to the pressure far upstream where the flow is unaffected by any

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Ratio of static pressures in the point A to the freestream Calculator

The ratio pA/p∞ is often used to express the local pressure at a specific point (pA) relative to the freestream pressure (p∞). Static Pressure in the Freestream (p∞): This represents the static pressure of the fluid in the undisturbed, free-flowing airstream far away from any object or disturbance. In aerodynamics, the freestream static pressure is

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Pressure coefficient at the location on the airfoil surface where the pressure is a minimum simplified form Calculator

The pressure coefficient at the location on the airfoil surface where the pressure is a minimum, denoted as “Cp,A,” is a dimensionless aerodynamic parameter that describes the local pressure distribution on an airfoil. Specifically, Cp,A represents the pressure coefficient at the point on the airfoil where the pressure is at its lowest relative to the

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Laitone’s rule Calculator

The Karman-Tsien rule helps explain how the pressure distribution on an airfoil changes as it experiences compressible flow, especially at transonic and supersonic speeds. As an aircraft approaches and surpasses its critical Mach number, compressibility effects become significant. The rule shows that the pressure coefficient Cp decreases with increasing Mach number, primarily due to the

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Karman-Tsien rule Calculator

The Karman-Tsien rule, with respect to the pressure coefficient (Cp), relates to the behavior of the pressure distribution on an airfoil (or wing) as it experiences compressible flow at high speeds, particularly at transonic and supersonic speeds. It provides insights into how the pressure coefficient varies with the freestream Mach number (M∞) and helps identify

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Moment coefficient for incompressible flow Calculator

The moment coefficient for incompressible flow, denoted as “cm,” is a dimensionless aerodynamic or hydrodynamic coefficient used to describe the pitching moment of an object, such as an airfoil or a hydrofoil, when it is subjected to fluid flow (e.g., air or water). The pitching moment refers to the tendency of the object to rotate

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Lift coefficient for incompressible flow Calculator

The lift coefficient for incompressible flow, often denoted as cl is a dimensionless parameter used in aerodynamics to quantify the lift generated by an airfoil or aerodynamic surface under conditions where the flow can be approximated as incompressible. In incompressible flow, the local flow velocity is much less than the speed of sound, and density

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Prandtl-Glauert rule Calculator

The Prandtl-Glauert rule provides corrections to various aerodynamic parameters, including lift, drag, and pressure coefficients, when the flow speed approaches but remains below the speed of sound (i.e., for subsonic flows). In subsonic conditions, air behaves as an incompressible fluid, but as the flow speed gets closer to the speed of sound (Mach 1), the

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