Example #1
0
def toNed(distance, bearing, elevation, Ned=Ned, name=NN):
    '''Create an NED vector from distance, bearing and elevation
       (in local coordinate system).

       @arg distance: NED vector length (C{meter}).
       @arg bearing: NED vector bearing (compass C{degrees360}).
       @arg elevation: NED vector elevation from local coordinate
                       frame horizontal (C{degrees}).
       @kwarg Ned: Optional class to return the NED (L{Ned}) or
                   C{None}.
       @kwarg name: Optional name (C{str}).

       @return: An NED vector equivalent to this B{C{distance}},
                B{C{bearing}} and B{C{elevation}} (L{Ned}) or
                if B{C{Ned=None}}, an L{Ned3Tuple}C{(north, east,
                down)}.

       @raise ValueError: Invalid B{C{distance}}, B{C{bearing}}
                          or B{C{elevation}}.

       @JSname: I{fromDistanceBearingElevation}.
    '''
    d = Distance(distance)

    sb, cb, se, ce = sincos2d(Bearing(bearing), Height(elevation=elevation))
    n = cb * d * ce
    e = sb * d * ce
    d *= se

    r = Ned3Tuple(n, e, -d) if Ned is None else \
              Ned(n, e, -d)
    return _xnamed(r, name)
Example #2
0
def heightOf(angle, distance, radius=R_M):
    '''Determine the height above the (spherical) earth after
       traveling along a straight line at a given tilt.

       @arg angle: Tilt angle above horizontal (C{degrees}).
       @arg distance: Distance along the line (C{meter} or same units as
                      B{C{radius}}).
       @kwarg radius: Optional mean earth radius (C{meter}).

       @return: Height (C{meter}, same units as B{C{distance}} and B{C{radius}}).

       @raise ValueError: Invalid B{C{angle}}, B{C{distance}} or B{C{radius}}.

       @see: U{MultiDop geog_lib.GeogBeamHt<https://GitHub.com/NASA/MultiDop>}
             (U{Shapiro et al. 2009, JTECH
             <https://Journals.AMetSoc.org/doi/abs/10.1175/2009JTECHA1256.1>}
             and U{Potvin et al. 2012, JTECH
             <https://Journals.AMetSoc.org/doi/abs/10.1175/JTECH-D-11-00019.1>}).
    '''
    r = h = Radius(radius)
    d = abs(Distance(distance))
    if d > h:
        d, h = h, d

    if d > EPS:
        d = d / h  # PyChecker chokes on ... /= ...
        s = sin(Phi_(angle, name='angle', clip=180))
        s = fsum_(1, 2 * s * d, d**2)
        if s > 0:
            return h * sqrt(s) - r

    raise InvalidError(angle=angle, distance=distance, radius=radius)
Example #3
0
def _angular(distance, radius):  # PYCHOK for export
    '''(INTERNAL) Return the angular distance in radians.

       @raise ValueError: Invalid B{C{distance}} or B{C{radius}}.
    '''
    return Distance(distance) / Radius_(radius)