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⚠️ Calculators

Pore Pressure Gradient

Compute a formation's pore pressure gradient by dividing the pore pressure by the vertical depth, in psi/ft (or kPa/m). The normal saltwater gradient is ~0.465 psi/ft; higher values indicate overpressure (dangerous, can cause kicks and blowouts) and lower ones, underpressure. It is a critical drilling-safety parameter, since it sets the mud weight needed to balance the formation. Enter the pore pressure and the vertical depth.

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Gradiente de pressão de poros

A pressão de poros é a pressão do fluido dentro dos poros da rocha, e seu gradiente (pressão ÷ profundidade, em psi/ft) é um dos números mais vigiados na perfuração — porque dele depende a segurança do poço. O gradiente normal, de uma coluna de água salgada conectada à superfície, é ~0,465 psi/ft. Quando o gradiente sobe acima disso, há sobrepressão: o fluido está aprisionado e comprimido (por soterramento rápido, geração de hidrocarbonetos, ou selos geológicos), e isso é perigoso — se o peso da lama de perfuração não equilibrar essa pressão, a formação 'chuta' fluido para dentro do poço (um kick), que se não controlado vira um blowout, como o do Deepwater Horizon. Abaixo do normal, há subpressão (risco de perda de circulação). Por isso o engenheiro de perfuração calcula o gradiente de poros para definir o peso da lama e o assentamento das colunas de revestimento — mantendo a pressão do poço numa janela segura entre o gradiente de poros e o de fratura. Informe a pressão de poros e a profundidade vertical.

Related Tools

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Vessel Head Axial Force

Calculate the total axial force the internal pressure exerts on a pressure vessel's cover (or head), F = P · (π·D²/4), from the internal pressure P (MPa) and the internal diameter D (mm); the result is in N. A vessel's internal pressure acts on the ENTIRE internal surface, and on the cover (or closure flange) it generates an axial force tending to PUSH the cover outward — equal to pressure times the cross-sectional area. This force can be ENORMOUS: a modest 1 MPa (10 bar) pressure in a 1-metre-diameter vessel generates a force of nearly 800 kN (80 tonnes!) trying to blow off the cover. This force is what the closure-flange BOLTS (or the head weld) must resist — so flanged pressure vessels have many robust bolts, and computing this force is the starting point of sizing the flange, bolts and gasket. The force also explains why one must NEVER open a still-pressurized vessel: the cover can be hurled with lethal force (serious accidents happen this way, especially with autoclaves and filters). Knowing the cover force is essential for safe closure design and operating procedures. Enter the internal pressure and the diameter.

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Water Saturation (Archie)

Compute a reservoir's water saturation (Sw) by Archie's equation (with a=1, m=2, n=2), Sw = √(Rw/(φ²·Rt)), from the formation-water resistivity (Rw), the rock's true resistivity (Rt) and the porosity (φ). It is the fundamental petrophysics equation: it relates the resistivity measured by electric logs to the fraction of pores filled with water — and, by complement (1−Sw), with hydrocarbons. Enter Rw, Rt and the porosity.

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Filamento: peso → comprimento

L = peso / (π·r²·densidade).

The results provided by this tool are for general informational and educational purposes only and do not constitute professional, financial, medical, legal, tax or accounting advice. Always confirm important decisions with a qualified professional and official sources.