高度
原題: Altitude
分析結果
- カテゴリ
- AI
- 重要度
- 54
- トレンドスコア
- 18
- 要約
- 高度とは、特定の地点や物体が基準点、一般的には平均海面(MSL)からの垂直距離を指します。
- キーワード
Altitude — Grokipedia Fact-checked by Grok 3 months ago Altitude Ara Eve Leo Sal 1x Altitude refers to the vertical distance of a location, object, or point above a reference datum, most commonly mean sea level (MSL), which serves as a standard baseline for measurements in geography , aviation , and other fields. [1] In geographical contexts, altitude influences environmental factors such as atmospheric pressure , temperature, and oxygen availability, with regions above 2,400 meters (8,000 feet) typically classified as high-altitude areas where cooler temperatures and thinner air prevail. [2] For instance, as altitude increases, air pressure decreases, leading to lower oxygen partial pressure that affects both ecosystems and human activities. [3] In aviation, altitude is critical for safe flight operations and is measured using various types, including indicated altitude (read directly from the altimeter), pressure altitude (based on a standard atmospheric pressure of 29.92 inches of mercury), and true altitude (actual height above MSL, accounting for non-standard conditions). [4] Pilots rely on altimeter settings provided by air traffic control to ensure accurate vertical separation, with flight levels used above the transition altitude (typically 18,000 feet in the U.S.) where the altimeter is set to 29.92 inches of mercury for standardization. [5] These measurements help mitigate risks from factors like temperature variations, which can cause altimeter errors and affect aircraft performance, particularly at high densities altitudes where air is less dense. [6] From a physiological perspective, exposure to high altitudes triggers adaptive responses in the human body due to hypobaric hypoxia, where reduced oxygen availability leads to hyperventilation , increased heart rate, and potential altitude illnesses such as acute mountain sickness (AMS), high-altitude pulmonary edema (HAPE), and high-altitude cerebral edema (HACE). [7] Acclimatization processes, including renal excretion of bicarbonate to compensate for respiratory alkalosis and increased red blood cell production via erythropoietin , can take days to weeks, but rapid ascent heightens risks, with symptoms often appearing above 2,500 meters. [8] High-altitude environments also expose individuals to additional stressors like cold temperatures, low humidity, and heightened ultraviolet radiation, necessitating preventive measures such as gradual ascent and hydration for travelers and mountaineers. [9] Fundamentals Definition and Distinctions Altitude refers to the vertical distance of a point or object above a specified reference datum, such as mean sea level (MSL) in Earth-based contexts or a planetary surface in extraterrestrial applications. [10] [11] This measurement provides a standardized way to quantify elevation in fields like aviation , geography , and space exploration , where the datum ensures consistency across varying terrains or gravitational fields. [12] The term originates from the Latin altitudo , meaning " height ," entering English in the late 14th century to describe the elevation of stars above the horizon in astronomical observations. [13] By the early 15th century , it had broadened to encompass general vertical extent, including applications in surveying for measuring land features. [13] Key distinctions clarify altitude's usage: it differs from elevation , which measures the height of a specific location or terrain above MSL, whereas altitude typically denotes the height of an object relative to that fixed datum. [12] [10] Altitude also contrasts with height , which is the vertical distance above a local reference point like the ground or a departure surface, often denoted as above ground level (AGL). [10] [14] Contextual variations include geometric altitude, the true radial distance from a planet's center as measured by a straight-line path; geopotential altitude, which adjusts for decreasing gravitational acceleration with height to represent equivalent potential energy in a constant-gravity field; and pressure altitude, the height above a standard datum plane where atmospheric pressure is 29.92 inches of mercury (1013.2 hPa). [15] [10] These forms account for practical needs in navigation and atmospheric modeling, with geometric and geopotential altitudes being particularly relevant in upper atmospheric or space contexts. [15] Measurement Techniques Ground-based methods for measuring altitude primarily rely on pressure variations in the atmosphere, utilizing barometers and altimeters . A barometer measures atmospheric pressure , which decreases with increasing elevation , allowing altitude to be inferred through calibration against known pressure -altitude relationships. The aneroid altimeter, a common pressure -based device, operates on the principle of a sealed, partially evacuated metal capsule (aneroid wafer) that expands or contracts in response to external pressure changes, mechanically linking this movement to a dial indicating altitude. [4] For precise terrestrial measurements, surveying tools such as theodolites are employed; these optical instruments measure vertical angles to a target point from a known benchmark, enabling elevation calculations via trigonometry after accounting for the instrument's height above ground. [16] In aerial and space applications, altitude measurement incorporates satellite, radar, and inertial technologies for greater reliability over dynamic environments. The Global Positioning System (GPS) derives altitude geometrically by triangulating signals from multiple satellites, providing height above the WGS-84 ellipsoid or mean sea level after datum conversion, though vertical accuracy is typically 10-20 meters due to ionospheric and satellite clock errors. [17] Radar altimeters emit microwave pulses downward to measure the time-of-flight to the terrain or surface below, offering high-precision low-level readings (accurate to within centimeters over flat surfaces) essential for terrain-following flight or spacecraft landings. [18] Inertial navigation systems (INS) integrate accelerometer data to track vertical acceleration, double-integrating it to compute velocity and position (including altitude) relative to a starting point, often augmented by gyroscopes for orientation; however, errors accumulate over time without periodic corrections from GPS or barometric inputs. [19] Calibration of these instruments adheres to the International Standard Atmosphere (ISA), a model defining standard pressure , temperature , and density profiles from sea level (1013.25 hPa, 15°C) to simplify consistent altitude reporting across global operations. Pressure altitude , a key calibrated value, assumes ISA conditions and can be computed using the barometric formula for an isothermal atmosphere approximation: h p = R T 0 g ln ( P 0 P ) h_p = \frac{R T_0}{g} \ln \left( \frac{P_0}{P} \right) h p = g R T 0 ln ( P P 0 ) where $ h_p $ is pressure altitude, $ R $ is the specific gas constant for air (287 J/kg·K), $ T_0 $ is sea-level temperature (288.15 K), $ g $ is gravitational acceleration (9.80665 m/s²), $ P_0 $ is sea-level pressure (101325 Pa), and $ P $ is measured pressure. [20] [21] Error sources in altitude measurements include deviations from ISA conditions, such as temperature and humidity variations, which affect air density and pressure readings. In colder-than-standard temperatures, true altitude (actual height above mean sea level ) is lower than indicated altitude by approximately 4% per 10°C below ISA, necessitating corrections added to minimum altitudes for safe operations; for example, at -12°C and 3000 ft height above the airport, a 300 ft correction may apply. [22] [23] Humidity introduces minor errors by reducing air density (as water vapor is less dense than dry air), effectively lowering pressure altitude readings by up to 100-200 ft in high-humidity conditions, though this is often secondary to temperature effects and requires virtual temperature adjustments in density altitude computations. [24] Corrections for true altitude from indicated values thus integrate these factors, using tables or flight management systems to ensure accuracy in non-standard atmospheres. [23] Atmospheric Context Pressure and Density Profiles Atmospheric pressure decreases exponentially with increasing altitude due to the weight of the overlying air column, following the hydrostatic equilibrium where the pressure gradient balances gravitational force. In the troposphere, this decay is characterized by an effective scale height of approximately 5.5 km, meaning pressure roughly halves for every 5.5 km rise in altitude. [25] This rule of thumb arises from the combined effects of gravity and the temperature lapse rate, which accelerates the decline compared to an isothermal atmosphere. The barometric formula provides a quantitative model for this pressure variation under a constant lapse rate L L L (typically − 6. 5 ∘ -6.5^\circ − 6. 5 ∘ C/km in the troposphere): P = P 0 ( T 0 T 0 + L h ) g / ( R L ) P = P_0 \left( \frac{T_0}{T_0 + L h} \right)^{g / (R L)} P = P 0 ( T 0 + L h T 0 ) g / ( R L ) where P P P is pressure at altitude h h h , P 0 P_0 P 0 is sea-level pressure (1013 hPa), T 0 T_0 T 0 is sea-level temperature (288 K), g g g is gravitational acceleration (9.81 m/s²), and R R R is the specific gas constant for air (287 J/kg·K). [26] This equation, derived from the hydrostatic equation and ideal gas law assuming linear temperature decrease, captures the non-isothermal nature of the lower atmosphere. Temperature lapse rates influence these profiles by altering the density and thus the rate of pressure falloff. [27] Air density ρ \rho ρ is related to pressure and temperature via the ideal gas law: ρ = P M R T \rho = \frac{P M}{R T} ρ = RT PM where M M M is the molar mass of air (0.029 kg/mol) and R R R is the universal gas constant (8.314 J/mol·K); equivalently, using the specific gas cons