# data[].attributes.headline
물리학과, 물리천문학과, 물리교육과

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물리학과, 물리천문학과, 물리교육과

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고령화에 따른 연금과 건강보험의 적자

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고령화에 따른 연금과 건강보험의 적자

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https://n.news.naver.com/mnews/article/029/0002979492

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빈곤·저학력자의 결혼·취업·분가

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빈곤·저학력자의 결혼·취업·분가

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https://n.news.naver.com/mnews/article/032/0003393551

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https://n.news.naver.com/mnews/article/366/0001104607

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hwp파일의 AI 파싱 어려움 문제

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hwp파일의 AI 파싱 어려움 문제

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https://n.news.naver.com/mnews/article/025/0003466073

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첨서(땃쥐)에서 나타나는 데넬 현상과 의학에서의 응용 가능성

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첨서(땃쥐)에서 나타나는 데넬 현상과 의학에서의 응용 가능성

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https://n.news.naver.com/mnews/article/584/0000034185

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AI 사용으로 인한 내용 오류의 법적 책임

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AI 사용으로 인한 내용 오류의 법적 책임

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https://n.news.naver.com/mnews/article/053/0000052078

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공장형 빵 생산의 하향평준화 우려, 기존 빵집의 피해

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공장형 빵 생산의 하향평준화 우려, 기존 빵집의 피해

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https://n.news.naver.com/mnews/article/023/0003926664

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https://n.news.naver.com/mnews/article/092/0002388505

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https://n.news.naver.com/mnews/article/092/0002388381

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https://namu.wiki/w/스타샷

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https://en.wikipedia.org/wiki/Radiation_pressure

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Force on a reflector results from reflecting the photon flux

Radiation pressure (also known as light pressure) is mechanical pressure exerted upon a surface due to the exchange of momentum between the object and the electromagnetic field. This includes the momentum of light or electromagnetic radiation of any wavelength that is absorbed, reflected, or otherwise emitted (e.g. black-body radiation) by matter on any scale (from macroscopic objects to dust particles to gas molecules). The associated force is called the radiation pressure force, or sometimes just the force of light.

The forces generated by radiation pressure are generally too small to be noticed under everyday circumstances; however, they are important in some physical processes and technologies. This particularly includes objects in outer space, where it is usually the main force acting on objects besides gravity, and where the net effect of a tiny force may have a large cumulative effect over long periods of time. For example, had the effects of the Sun's radiation pressure on the spacecraft of the Viking program been ignored, the spacecraft would have missed Mars orbit by about 15,000 km (9,300 mi). Radiation pressure from starlight is crucial in a number of astrophysical processes as well. The significance of radiation pressure increases rapidly at extremely high temperatures and can sometimes dwarf the usual gas pressure, for instance, in stellar interiors and thermonuclear weapons. Furthermore, large lasers operating in space have been suggested as a means of propelling sail craft in beam-powered propulsion.

Radiation pressure forces are the bedrock of laser technology and the branches of science that rely heavily on lasers and other optical technologies. That includes, but is not limited to, biomicroscopy (where light is used to irradiate and observe microbes, cells, and molecules), quantum optics, and optomechanics (where light is used to probe and control objects like atoms, qubits and macroscopic quantum objects). Direct applications of the radiation pressure force in these fields are, for example, laser cooling (the subject of the 1997 Nobel Prize in Physics), quantum control of macroscopic objects and atoms (2012 Nobel Prize in Physics), interferometry (2017 Nobel Prize in Physics) and optical tweezers (2018 Nobel Prize in Physics).

Radiation pressure can equally well be accounted for by considering the momentum of a classical electromagnetic field or in terms of the momenta of photons, particles of light. The interaction of electromagnetic waves or photons with matter may involve an exchange of momentum. Due to the law of conservation of momentum, any change in the total momentum of the waves or photons must involve an equal and opposite change in the momentum of the matter it interacted with ( Newton's third law of motion), as is illustrated in the accompanying figure for the case of light being perfectly reflected by a surface. This transfer of momentum is the general explanation for what we term radiation pressure.

Soviet ruble coin commemorating Lebedev's discovery

Johannes Kepler put forward the concept of radiation pressure in 1619 to explain the observation that a tail of a comet always points away from the Sun.

The assertion that light, as electromagnetic radiation, has the property of momentum and thus exerts a pressure upon any surface that is exposed to it was published by James Clerk Maxwell in 1862, and proven experimentally by Russian physicist Pyotr Lebedev in 1900 and by Ernest Fox Nichols and Gordon Ferrie Hull in 1901. The pressure is very small, but can be detected by allowing the radiation to fall upon a delicately poised vane of reflective metal in a Nichols radiometer (this should not be confused with the Crookes radiometer, whose characteristic motion is not caused by radiation pressure but by air flow caused by temperature differentials.)

Radiation pressure can be viewed as a consequence of the conservation of momentum given the momentum attributed to electromagnetic radiation. That momentum can be equally well calculated on the basis of electromagnetic theory or from the combined momenta of a stream of photons, giving identical results as is shown below.

According to Maxwell's theory of electromagnetism, an electromagnetic wave carries momentum. Momentum will be transferred to any surface it strikes that absorbs or reflects the radiation.

Consider the momentum transferred to a perfectly absorbing (black) surface. The energy flux (irradiance) of a plane wave is calculated using the ⁠⁠ΔΔΔ⁠1 / Poynting vector , which is the cross product of the electric field vector E and the magnetic field's auxiliary field vector (or magnetizing field) H. The magnitude, denoted by S, divided by the speed of light is the density of the linear momentum per unit area (pressure) of the electromagnetic field. So, dimensionally, the Poynting vector is S = ⁠power / area ⁠ = ⁠rate of doing work / area ⁠ = c = Δ F / area. That pressure is experienced as radiation pressure on the surface: where is pressure (usually in x / Δ is the incident t, times pressure, F / is the t ⁠ Δ c ⁠ ≈ 3.34 N/GW . x / area ⁠ , which is the speed of light, pascals), irradiance (usually in W/m ²) and speed of light in vacuum. Here,

If the surface is planar at an angle α to the incident wave, the intensity across the surface will be geometrically reduced by the cosine of that angle and the component of the radiation force against the surface will also be reduced by the cosine of α, resulting in a pressure:

The momentum from the incident wave is in the same direction of that wave. But only the component of that momentum normal to the surface contributes to the pressure on the surface, as given above. The component of that force tangent to the surface is not called pressure.

The above treatment for an incident wave accounts for the radiation pressure experienced by a black (totally absorbing) body. If the wave is specularly reflected, then the recoil due to the reflected wave will further contribute to the radiation pressure. In the case of a perfect reflector, this pressure will be identical to the pressure caused by the incident wave:

thus doubling the net radiation pressure on the surface:

For a partially reflective surface, the second term must be multiplied by the reflectivity (also known as reflection coefficient of intensity), so that the increase is less than double. For a diffusely reflective surface, the details of the reflection and geometry must be taken into account, again resulting in an increased net radiation pressure of less than double.

Just as a wave reflected from a body contributes to the net radiation pressure experienced, a body that emits radiation of its own (rather than reflected) obtains a radiation pressure again given by the irradiance of that emission in the direction normal to the surface I e:

The emission can be from black-body radiation or any other radiative mechanism. Since all materials emit black-body radiation (unless they are totally reflective or at absolute zero), this source for radiation pressure is ubiquitous but usually tiny. However, because black-body radiation increases rapidly with temperature (as the fourth power of temperature, given by the Stefan-Boltzmann law), radiation pressure due to the temperature of a very hot object (or due to incoming black-body radiation from similarly hot surroundings) can become significant. This is important in stellar interiors.

Electromagnetic radiation can be viewed in terms of particles rather than waves; these particles are known as photons. Photons do not have a rest-mass; however, photons are never at rest (they move at the speed of light) and acquire a momentum nonetheless which is given by: where p is momentum, h is the Planck constant, λ is wavelength, and c is speed of light in vacuum. And Ep is the energy of a single photon given by:

The radiation pressure again can be seen as the transfer of each photon's momentum to the opaque surface, plus the momentum due to a (possible) recoil photon for a (partially) reflecting surface. Since an incident wave of irradiance If over an area A has a power of IfA, this implies a flux of photons per second per unit area striking the surface. Combining this with the above expression for the momentum of a single photon, results in the same relationships between irradiance and radiation pressure described above using classical electromagnetics. And again, reflected or otherwise emitted photons will contribute to the net radiation pressure identically.

In general, the pressure of electromagnetic waves can be obtained from the vanishing of the trace of the electromagnetic stress tensor: since this trace equals 3P − u, we get where u is the radiation energy per unit volume.

This can also be shown in the specific case of the pressure exerted on surfaces of a body in thermal equilibrium with its surroundings, at a temperature T: the body will be surrounded by a uniform radiation field described by the Planck black-body radiation law and will experience a compressive pressure due to that impinging radiation, its reflection, and its own black-body emission. From that it can be shown that the resulting pressure is equal to one third of the total radiant energy per unit volume in the surrounding space.

By using Stefan-Boltzmann law, this can be expressed as where is the Stefan-Boltzmann constant.

Solar radiation pressure is due to the Sun's radiation at closer distances, thus especially within the Solar System. While it acts on all objects, its net effect is generally greater on smaller bodies, since they have a larger ratio of surface area to mass. All spacecraft experience such a pressure, except when they are behind the shadow of a larger orbiting body.

Solar radiation pressure on objects near the Earth may be calculated using the Sun's irradiance at 1 AU, known as the solar constant, or G SC, whose value is set at 1361 W/ m ² as of 2011.

All stars have a spectral energy distribution that depends on their surface temperature. The distribution is approximately that of black-body radiation. This distribution must be taken into account when calculating the radiation pressure or identifying reflector materials for optimizing a solar sail, for instance.

Momentary or hours long solar pressures can indeed escalate due to release of solar flares and coronal mass ejections, but effects remain essentially immeasureable in relation to Earth's orbit. However these pressures persist over eons, such that cumulatively they have produced a measurable movement on the Earth-Moon system's orbit.

Solar radiation pressure at the Earth's distance from the Sun, may be calculated by dividing the solar constant G SC (above) by the speed of light c. For an absorbing sheet facing the Sun, this is simply:

This result is in pascals, equivalent to N/m ² ( newtons per square meter). For a sheet at an angle α to the Sun, the effective area A of a sheet is reduced by a geometrical factor resulting in a force in the direction of the sunlight of:

To find the component of this force normal to the surface, another cosine factor must be applied resulting in a pressure P on the surface of:

Note, however, that in order to account for the net effect of solar radiation on a spacecraft for instance, one would need to consider the total force (in the direction away from the Sun) given by the preceding equation, rather than just the component normal to the surface that we identify as "pressure".

The solar constant is defined for the Sun's radiation at the distance to the Earth, also known as one astronomical unit (au). Consequently, at a distance of R astronomical units ( R thus being dimensionless), applying the inverse-square law, we would find:

Finally, considering not an absorbing but a perfectly reflecting surface, the pressure is doubled due to the reflected wave, resulting in:

Note that unlike the case of an absorbing material, the resulting force on a reflecting body is given exactly by this pressure acting normal to the surface, with the tangential forces from the incident and reflecting waves canceling each other. In practice, materials are neither totally reflecting nor totally absorbing, so the resulting force will be a weighted average of the forces calculated using these formulas.

Solar radiation pressure is a source of orbital perturbations. It significantly affects the orbits and trajectories of small bodies including all spacecraft.

Solar radiation pressure affects bodies throughout much of the Solar System. Small bodies are more affected than large ones because of their lower mass relative to their surface area. Spacecraft are affected along with natural bodies (comets, asteroids, dust grains, gas molecules).

The radiation pressure results in forces and torques on the bodies that can change their translational and rotational motions. Translational changes affect the orbits of the bodies. Rotational rates may increase or decrease. Loosely aggregated bodies may break apart under high rotation rates. Dust grains can either leave the Solar System or spiral into the Sun.

A whole body is typically composed of numerous surfaces that have different orientations on the body. The facets may be flat or curved. They will have different areas. They may have optical properties differing from other aspects.

At any particular time, some facets are exposed to the Sun, and some are in shadow. Each surface exposed to the Sun is reflecting, absorbing, and emitting radiation. Facets in shadow are emitting radiation. The summation of pressures across all of the facets defines the net force and torque on the body. These can be calculated using the equations in the preceding sections.

The Yarkovsky effect affects the translation of a small body. It results from a face leaving solar exposure being at a higher temperature than a face approaching solar exposure. The radiation emitted from the warmer face is more intense than that of the opposite face, resulting in a net force on the body that affects its motion.

The YORP effect is a collection of effects expanding upon the earlier concept of the Yarkovsky effect, but of a similar nature. It affects the spin properties of bodies.[citation needed ]

The Poynting-Robertson effect applies to grain-size particles. From the perspective of a grain of dust circling the Sun, the Sun's radiation appears to be coming from a slightly forward direction ( aberration of light). Therefore, the absorption of this radiation leads to a force with a component against the direction of movement. (The angle of aberration is tiny, since the radiation is moving at the speed of light, while the dust grain is moving many orders of magnitude slower than that.) The result is a gradual spiral of dust grains into the Sun. Over long periods of time, this effect cleans out much of the dust in the Solar System.

While rather small in comparison to other forces, the radiation pressure force is inexorable. Over long periods of time, the net effect of the force is substantial. Such feeble pressures can produce marked effects upon minute particles like gas ions and electrons, and are essential in the theory of electron emission from the Sun, of cometary material, and so on.

Because the ratio of surface area to volume (and thus mass) increases with decreasing particle size, dusty ( micrometre-size) particles are susceptible to radiation pressure even in the outer Solar System. For example, the evolution of the outer rings of Saturn is significantly influenced by radiation pressure.

As a consequence of light pressure, Einstein in 1909 predicted the existence of "radiation friction", which would oppose the movement of matter. He wrote: "radiation will exert pressure on both sides of the plate. The forces of pressure exerted on the two sides are equal if the plate is at rest. However, if it is in motion, more radiation will be reflected on the surface that is ahead during the motion (front surface) than on the back surface. The backward acting force of pressure exerted on the front surface is thus larger than the force of pressure acting on the back. Hence, as the resultant of the two forces, there remains a force that counteracts the motion of the plate and that increases with the velocity of the plate. We will call this resultant 'radiation friction' in brief."

Solar sailing, an experimental method of spacecraft propulsion, uses radiation pressure from the Sun as a motive force. The idea of interplanetary travel by light was mentioned by Jules Verne in his 1865 novel From the Earth to the Moon.

A sail reflects about 90% of the incident radiation. The 10% that is absorbed is radiated away from both surfaces, with the proportion emitted from the unlit surface depending on the thermal conductivity of the sail. A sail has curvature, surface irregularities, and other minor factors that affect its performance.

The Japan Aerospace Exploration Agency ( JAXA) has successfully unfurled a solar sail in space, which has already succeeded in propelling its payload with the IKAROS project.

Radiation pressure has had a major effect on the development of the cosmos, from the birth of the universe to ongoing formation of stars and shaping of clouds of dust and gasses on a wide range of scales.

The photon epoch is a phase when the energy of the universe was dominated by photons, between 10 seconds and 380,000 years after the Big Bang.

The Pillars of Creation clouds within the Eagle Nebula shaped by radiation pressure and stellar winds.

The process of galaxy formation and evolution began early in the history of the cosmos. Observations of the early universe strongly suggest that objects grew from bottom-up (i.e., smaller objects merging to form larger ones). As stars are thereby formed and become sources of electromagnetic radiation, radiation pressure from the stars becomes a factor in the dynamics of remaining circumstellar material.

The gravitational compression of clouds of dust and gases is strongly influenced by radiation pressure, especially when the condensations lead to star births. The larger young stars forming within the compressed clouds emit intense levels of radiation that shift the clouds, causing either dispersion or condensations in nearby regions, which influences birth rates in those nearby regions.

Stars predominantly form in regions of large clouds of dust and gases, giving rise to star clusters. Radiation pressure from the member stars eventually disperses the clouds, which can have a profound effect on the evolution of the cluster.

Many open clusters are inherently unstable, with a small enough mass that the escape velocity of the system is lower than the average velocity of the constituent stars. These clusters will rapidly disperse within a few million years. In many cases, the stripping away of the gas from which the cluster formed by the radiation pressure of the hot young stars reduces the cluster mass enough to allow rapid dispersal.

A protoplanetary disk with a cleared central region (artist's conception).

Star formation is the process by which dense regions within molecular clouds in interstellar space collapse to form stars. As a branch of astronomy, star formation includes the study of the interstellar medium and giant molecular clouds (GMC) as precursors to the star formation process, and the study of protostars and young stellar objects as its immediate products. Star formation theory, as well as accounting for the formation of a single star, must also account for the statistics of binary stars and the initial mass function.

Planetary systems are generally believed to form as part of the same process that results in star formation. A protoplanetary disk forms by gravitational collapse of a molecular cloud, called a solar nebula, and then evolves into a planetary system by collisions and gravitational capture. Radiation pressure can clear a region in the immediate vicinity of the star. As the formation process continues, radiation pressure continues to play a role in affecting the distribution of matter. In particular, dust and grains can spiral into the star or escape the stellar system under the action of radiation pressure.

Comet Hale-Bopp (C/1995 O1). Radiation pressure and solar wind effects on the dust and gas tails are clearly seen.

In stellar interiors the temperatures are very high. Stellar models predict a temperature of 15 MK in the center of the Sun, and at the cores of supergiant stars the temperature may exceed 1 GK. As the radiation pressure scales as the fourth power of the temperature, it becomes important at these high temperatures. In the Sun, radiation pressure is still quite small when compared to the gas pressure. In the heaviest non-degenerate stars, radiation pressure is the dominant pressure component.

Solar radiation pressure strongly affects comet tails. Solar heating causes gases to be released from the comet nucleus, which also carry away dust grains. Radiation pressure and solar wind then drive the dust and gases away from the Sun's direction. The gases form a generally straight tail, while slower moving dust particles create a broader, curving tail.

Lasers can be used as a source of monochromatic light with wavelength . With a set of lenses, one can focus the laser beam to a point that is in diameter (or ).

The radiation pressure of a P = 30 mW laser with λ = 1064 nm can therefore be computed as follows.

Area:

force:

pressure:

This is used to trap or levitate particles in optical tweezers.

Light-matter interactions

In this optomechanical cavity, light is trapped and enhanced between two mirrors. One of the mirrors is attached to a spring and can move. The radiation pressure force of the light circulating in the cavity can damp or amplify the oscillation of the mirror on the spring.

The reflection of a laser pulse from the surface of an elastic solid can give rise to various types of elastic waves that propagate inside the solid or liquid. In other words, the light can excite and/or amplify motion of, and in, materials. This is the subject of study in the field of optomechanics. The weakest waves are generally those that are generated by the radiation pressure acting during the reflection of the light. Such light-pressure-induced elastic waves have for example observed inside an ultrahigh-reflectivity dielectric mirror. These waves are the most basic fingerprint of a light-solid matter interaction on the macroscopic scale. In the field of cavity optomechanics, light is trapped and resonantly enhanced in optical cavities, for example between mirrors. This serves the purpose of gravely enhancing the power of the light, and the radiation pressure it can exert on objects and materials. Optical control (that is, manipulation of the motion) of a plethora of objects has been realized: from kilometers long beams (such as in the LIGO interferometer) to clouds of atoms, and from micro-engineered trampolines to superfluids.

In this optomechanical system, the radiation pressure force is leveraged to detect a single protein molecule. Laser light interacts with a glass sphere: the radiation pressure force causes it to vibrate. The presence of a single molecule on the sphere disturbs that (thermal) vibration, and the disturbance in the sphere's motion can be detected in the oscillator spectrum on the left.

Opposite to exciting or amplifying motion, light can also damp the motion of objects. Laser cooling is a method of cooling materials very close to absolute zero by converting some of material's motional energy into light. Kinetic energy and thermal energy of the material are synonyms here, because they represent the energy associated with Brownian motion of the material. Atoms traveling towards a laser light source perceive a doppler effect tuned to the absorption frequency of the target element. The radiation pressure on the atom slows movement in a particular direction until the Doppler effect moves out of the frequency range of the element, causing an overall cooling effect.

An other active research area of laser-matter interaction is the radiation pressure acceleration of ions or protons from thin-foil targets. High ion energy beams can be generated for medical applications (for example in ion beam therapy) by the radiation pressure of short laser pulses on ultra-thin foils.

Demir, Dilek, "A table-top demonstration of radiation pressure", 2011, Diplomathesis, E-Theses univie

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Radiation pressure (also known as light pressure) is mechanical pressure exerted upon a surface due to the exchange of momentum between the object and the electromagnetic field. This includes the momentum of light or electromagnetic radiation of any wavelength that is absorbed, reflected, or otherwise emitted (e.g.

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https://n.news.naver.com/mnews/article/092/0002388505

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NASA의 궤도 최적화 시스템인 코페르니쿠스와 그 연구 성과 논문 모음

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NASA의 궤도 최적화 시스템인 코페르니쿠스와 그 연구 성과 논문 모음

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https://www.nasa.gov/general/copernicus/

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https://namu.wiki/w/WSB

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스칼라 함수, 벡터 함수

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스칼라 함수, 벡터 함수

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함수의 4가지 종류 -일변수 스칼라함수, 일변수 벡터함수, 다변수 스칼라함수, 다변수 벡터함수

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어떤 x,y가 위와 같은 2차원 유클리드 공간에 속하는 녀석이라고 하자. 일변수 스칼라 함수 e.g. - $y=x^2$ , $y=cos(x)$, $y=e^x$, $y=log(x)$ - 우리가 잘 아는 다항함수 뿐만 아니라, 삼각함수,지수함수,로그함수 등의 초월함수도 포함된다. 일변수 스칼라 함수는 {x} -> {y} 로 대응 되는것을 표현하는것인데, 이 ‘대응’이라는 것은 다시 말해, 독립변수 $x$가, 종속변수 $y$로 어떤 함수 $f$ 에 의해서 매핑 되는 것 이라고 생각하면 된다. 즉, 독립변수 $x$가 종속변수 $y$로 매핑되는 것이다. 일변수 벡터 함수 일변수 벡터함수는 일변수 스칼라 함수와 다르게 입력값이 일변수인것은 같지만 출력이 여러개로 나타난다. {t} -> {x,y,z} 로 대응이 된다…

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차올코프스키의 로켓 방정식

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차올코프스키의 로켓 방정식

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Gradient, Jacobian 행렬, Hessian 행렬, Laplacian

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Gradient(그레디언트), Jacobian(야코비언) 행렬, Hessian(헤시안) 행렬, Laplacian(라플라시안) ... 문득 정리의 필요성을 느껴서 적어봅니다. 이들을 함께 보는 이유는? 그냥 왠지 이들은 세트로 함께 봐야 할 것 같은.. 참고한 자료는 제가 항상 애용하는 위키피디아입니다. - Gradient(그레디언트): http://en.wikipedia.org/wiki/Gradient - Jacobian(야코비언) 행렬: http://en.wikipedia.org/wiki/Jacobian_matrix - Hessian(헤시안) 행렬: http://en.wikipedia.org/wiki/Hessian_matrix - Laplacian(라플라시안): http://en.wikipedia.or…

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그 시대에서 기술의 정점이며, 우주선의 대명사라는 상징.

복잡한 추력 방향 때문에 시뮬레이션 하기에 굉장히 어려움.

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베르너 폰 브라운 만들었다는 상징성을 가진 아폴로 미션을 성공시킨 로켓.

현재까지도 기술적으로 거의 밀리지 않는 로켓인만큼, 시뮬레이션으로 돌릴 때도 굉장히 안정적일 것으로 예상됨.

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이전의 재사용 로켓인 드래곤과 팔콘에 이은 로켓. 아직 시험 단계에 가깝지만 실제로 완성되었을 때를 기준으로 시뮬레이션 할 예정이다. 완성되면 최고의 로켓이 될 만큼 안정성이 좋을 듯

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파이썬 기본패키지 tkinter 모듈 사용법

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Tkinter는 버튼 등의 그래픽 기능을 제공해주는 그래픽 유저 인터페이스 모듈입니다. 즉 GUI를 만들 수 있는 모듈입니다. Tkinter의 Tk는 GUI를 사용할 수 있는 레이어를 뜻하고, 뒤의 inter은 interface의 약자입니다. Tkinter Tkinter사용법은 import키워드를 사용해서 tkinter모듈을 가져오고 tkinter.Tk()를 사용해서 객체를 생성합니다. 만든 객체를 이용해서 여러 가지 GUI를 추가하고, 마지막으로 mainloop() 키워드를 써서 윈도우를 실행합니다. (as키워드를 사용해서 tkinter이름을 tk 또는 다른 이름으로 바꿔서 작성할 수 있습니다.) import tkinter as tk### 이름이 길어서 tk라고 정의합니다. ### window객체에 t…

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tkinter 사용하려고 했는데 모바일 상태의 깃허브에서 연 codespaces는 그 정도의 3D모델링이 안된댄다

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Personal information you disclose such as credit card numbers or passwords may be available to the developer of this site Note that this warning will only be shown once per codespace session. Next: You'll be redirected to: glorious-robot-g4674xpw4gwp2vpg-5000.app.github.dev

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프로토타입 n번째 오류

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프로토타입 n번째 오류

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여러 오류를 거치고, 수많은 질문을 한 결과, 그럴듯한 형태의 프로그램을 만들긴 했는데, 가장 중요한 궤도 계산 부분에서 안 넘어가고 있다.

astropy의 time에서 numpy와 지들끼리 충돌해서 겨우 문제를 풀었더니 이번에는 numpy쪽에서 이상한 문자열을 포맷팅한 것 같다.

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어떤 설정으로 하던 무조건 날짜가 4.5일, 6일, 4일이 나오는 걸 제외하면 거의 완벽하며, 일부 디테일(지구의 크기와 달의 크기, 원인 지구를 구체로 변경, 프로그램 이름 등)의 조정이 필요. 추후 apk, exe 등의 파일로 프로그램화 시킬 의향 있음

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프로그램 자체는 거의 완벽한 상태이다. 

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프로그램 자체는 거의 완벽한 상태이다. 계산도 근사 계산을 섞어서 잘 하는 것 같고, 오류도 이상 없어보인다. 프로그램의 차별점을 두기 위해서 도입한 high speed궤도, balanced궤도, fuel optimized궤도도 오류가 없어 보인다. 이름 그대로 연료를 많이 쓰더라도 빨리 도착하는 궤도, 어느 정도의 가성비를 생각해서 속도와 연료 절약까지 하는 궤도, 최소한의 연료로 가는 궤도이다. 남은 건 약간의 디자인 수정 정도인 것 같다.

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완성