UNPKG

text-to-map

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Text To Map usiluje o lepší, strojově zpracovatelné využití částí vyhlášek s výčtem ulic a dalších lokací. Jde o rozšiřitelnou sadu konceptů a nástrojů, které zajistí hladký převod výčtu ulic a jejich rozsahů v lidsky srozumitelném jazyce do strojově zpra

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import { roundToNDecimalPlaces } from "./helpers"; /** * Convert JTSK to WGS84 - taken from @arodax/jtsk2wgs84 package that had some * import issues. * * @param x * @param y * @param h * @return {{jtsk_x: number, jtsk_y: number, lon: number, lat: number, altitude: number}} */ export default function jtsk2wgs84(x, y, h = 200) { const originalX = x; const originalY = y; let a = 6377397.15508; let e = 0.081696831215303; let n = 0.97992470462083; let uRo = 12310230.12797036; let sinUQ = 0.863499969506341; let cosUQ = 0.504348889819882; let sinVQ = 0.420215144586493; let cosVQ = 0.907424504992097; let alpha = 1.000597498371542; let k = 1.003419163966575; let ro = Math.sqrt(x * x + y * y); let epsilon = 2 * Math.atan(y / (ro + x)); let D = epsilon / n; let S = 2 * Math.atan(Math.exp((1 / n) * Math.log(uRo / ro))) - Math.PI / 2; let sinS = Math.sin(S); let cosS = Math.cos(S); let sinU = sinUQ * sinS - cosUQ * cosS * Math.cos(D); let cosU = Math.sqrt(1 - sinU * sinU); let sinDV = (Math.sin(D) * cosS) / cosU; let cosDV = Math.sqrt(1 - sinDV * sinDV); let sinV = sinVQ * cosDV - cosVQ * sinDV; let cosV = cosVQ * cosDV + sinVQ * sinDV; let lJtsk = (2 * Math.atan(sinV / (1 + cosV))) / alpha; let t = Math.exp((2 / alpha) * Math.log((1 + sinU) / cosU / k)); let pom = (t - 1) / (t + 1); let sinB = pom; do { sinB = pom; pom = t * Math.exp(e * Math.log((1 + e * sinB) / (1 - e * sinB))); pom = (pom - 1) / (pom + 1); } while (Math.abs(pom - sinB) > 1e-15); let bJtsk = Math.atan(pom / Math.sqrt(1 - pom * pom)); let f1 = 299.152812853; let e2 = 1 - (1 - 1 / f1) * (1 - 1 / f1); ro = a / Math.sqrt(1 - e2 * Math.sin(bJtsk) * Math.sin(bJtsk)); x = (ro + h) * Math.cos(bJtsk) * Math.cos(lJtsk); y = (ro + h) * Math.cos(bJtsk) * Math.sin(lJtsk); let z = ((1 - e2) * ro + h) * Math.sin(bJtsk); let dx = 570.69; let dy = 85.69; let dz = 462.84; let wz = ((-5.2611 / 3600) * Math.PI) / 180; let wy = ((-1.58676 / 3600) * Math.PI) / 180; let wx = ((-4.99821 / 3600) * Math.PI) / 180; let m = 3.543e-6; let xn = dx + (1 + m) * (x + wz * y - wy * z); let yn = dy + (1 + m) * (-wz * x + y + wx * z); let zn = dz + (1 + m) * (wy * x - wx * y + z); a = 6378137.0; f1 = 298.257223563; let aB = f1 / (f1 - 1); let p = Math.sqrt(xn * xn + yn * yn); e2 = 1 - (1 - 1 / f1) * (1 - 1 / f1); let theta = Math.atan((zn * aB) / p); let st = Math.sin(theta); let ct = Math.cos(theta); t = (zn + e2 * aB * a * st * st * st) / (p - e2 * a * ct * ct * ct); let B = Math.atan(t); let L = 2 * Math.atan(yn / (p + xn)); h = Math.sqrt(1 + t * t) * (p - a / Math.sqrt(1 + (1 - e2) * t * t)); return { jtsk_x: originalX, jtsk_y: originalY, lat: roundToNDecimalPlaces((B / Math.PI) * 180, 6), lon: roundToNDecimalPlaces((L / Math.PI) * 180, 6), altitude: Math.round(h * 100) / 100, }; } //# 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{ roundToNDecimalPlaces } from \"./helpers\";\r\n\r\nexport interface ConversionResult {\r\n  jtsk_x: number;\r\n  jtsk_y: number;\r\n  lat: number;\r\n  lon: number;\r\n  altitude: number;\r\n}\r\n\r\n/**\r\n * Convert JTSK to WGS84 - taken from @arodax/jtsk2wgs84 package that had some\r\n * import issues.\r\n *\r\n * @param x\r\n * @param y\r\n * @param h\r\n * @return {{jtsk_x: number, jtsk_y: number, lon: number, lat: number, altitude: number}}\r\n */\r\nexport default function jtsk2wgs84(\r\n  x: number,\r\n  y: number,\r\n  h: number = 200\r\n): ConversionResult {\r\n  const originalX = x;\r\n  const originalY = y;\r\n\r\n  let a = 6377397.15508;\r\n  let e = 0.081696831215303;\r\n  let n = 0.97992470462083;\r\n  let uRo = 12310230.12797036;\r\n  let sinUQ = 0.863499969506341;\r\n  let cosUQ = 0.504348889819882;\r\n  let sinVQ = 0.420215144586493;\r\n  let cosVQ = 0.907424504992097;\r\n  let alpha = 1.000597498371542;\r\n  let k = 1.003419163966575;\r\n\r\n  let ro = Math.sqrt(x * x + y * y);\r\n  let epsilon = 2 * Math.atan(y / (ro + x));\r\n  let D = epsilon / n;\r\n  let S = 2 * Math.atan(Math.exp((1 / n) * Math.log(uRo / ro))) - Math.PI / 2;\r\n  let sinS = Math.sin(S);\r\n  let cosS = Math.cos(S);\r\n  let sinU = sinUQ * sinS - cosUQ * cosS * Math.cos(D);\r\n  let cosU = Math.sqrt(1 - sinU * sinU);\r\n  let sinDV = (Math.sin(D) * cosS) / cosU;\r\n  let cosDV = Math.sqrt(1 - sinDV * sinDV);\r\n  let sinV = sinVQ * cosDV - cosVQ * sinDV;\r\n  let cosV = cosVQ * cosDV + sinVQ * sinDV;\r\n  let lJtsk = (2 * Math.atan(sinV / (1 + cosV))) / alpha;\r\n  let t = Math.exp((2 / alpha) * Math.log((1 + sinU) / cosU / k));\r\n  let pom = (t - 1) / (t + 1);\r\n\r\n  let sinB = pom;\r\n\r\n  do {\r\n    sinB = pom;\r\n    pom = t * Math.exp(e * Math.log((1 + e * sinB) / (1 - e * sinB)));\r\n    pom = (pom - 1) / (pom + 1);\r\n  } while (Math.abs(pom - sinB) > 1e-15);\r\n\r\n  let bJtsk = Math.atan(pom / Math.sqrt(1 - pom * pom));\r\n\r\n  let f1 = 299.152812853;\r\n  let e2 = 1 - (1 - 1 / f1) * (1 - 1 / f1);\r\n  ro = a / Math.sqrt(1 - e2 * Math.sin(bJtsk) * Math.sin(bJtsk));\r\n  x = (ro + h) * Math.cos(bJtsk) * Math.cos(lJtsk);\r\n  y = (ro + h) * Math.cos(bJtsk) * Math.sin(lJtsk);\r\n  let z = ((1 - e2) * ro + h) * Math.sin(bJtsk);\r\n\r\n  let dx = 570.69;\r\n  let dy = 85.69;\r\n  let dz = 462.84;\r\n  let wz = ((-5.2611 / 3600) * Math.PI) / 180;\r\n  let wy = ((-1.58676 / 3600) * Math.PI) / 180;\r\n  let wx = ((-4.99821 / 3600) * Math.PI) / 180;\r\n  let m = 3.543e-6;\r\n  let xn = dx + (1 + m) * (x + wz * y - wy * z);\r\n  let yn = dy + (1 + m) * (-wz * x + y + wx * z);\r\n  let zn = dz + (1 + m) * (wy * x - wx * y + z);\r\n\r\n  a = 6378137.0;\r\n  f1 = 298.257223563;\r\n  let aB = f1 / (f1 - 1);\r\n  let p = Math.sqrt(xn * xn + yn * yn);\r\n  e2 = 1 - (1 - 1 / f1) * (1 - 1 / f1);\r\n  let theta = Math.atan((zn * aB) / p);\r\n  let st = Math.sin(theta);\r\n  let ct = Math.cos(theta);\r\n  t = (zn + e2 * aB * a * st * st * st) / (p - e2 * a * ct * ct * ct);\r\n  let B = Math.atan(t);\r\n  let L = 2 * Math.atan(yn / (p + xn));\r\n  h = Math.sqrt(1 + t * t) * (p - a / Math.sqrt(1 + (1 - e2) * t * t));\r\n\r\n  return {\r\n    jtsk_x: originalX,\r\n    jtsk_y: originalY,\r\n    lat: roundToNDecimalPlaces((B / Math.PI) * 180, 6),\r\n    lon: roundToNDecimalPlaces((L / Math.PI) * 180, 6),\r\n    altitude: Math.round(h * 100) / 100,\r\n  };\r\n}\r\n"]}