Static stability — where it appears
Named by 2 essays across one field — each of them below, with the objects they name alongside it.
A canard pays for its stability in induced drag
The argument for a canard is that both of its surfaces lift upwards, while a tail pushes down and makes the wing carry the difference. Munk's stagger theorem turns the question into arithmetic: two surfaces' least induced drag depends only on how the lift is split between them, not on which is in front. Static margin sets the split. At a margin of a tenth of a chord a tail carries a small upload and costs under one per cent; a canard must carry a fifth of the weight on a third of the span and costs twelve, and the more stable it is made, the more it pays.
The tail a canard needs costs more than the canard saves
A canard added to an aircraft as a second trimming surface saves induced drag only if the neutral point is held where it was, and holding it is not free. The canard's own lift ahead of the centre of gravity pulls the neutral point forward, its wake reaches the tail and weakens it, and the tail has to grow to put the neutral point back. For a canard of a tenth of the wing's area the tail grows two and a half times, and its skin friction is twenty to thirty counts against a saving of one to twenty. A T-tail escapes most of the wake and a third of the bill, and still only a flapped wing comes near to paying.
Named alongside it
The objects these essays reach for when they reach for this one.
CanardDownwashInduced dragModel limitNeutral pointThe Trefftz planeHorseshoe vortexMunk staggerSkin frictionStallTail volumeTrim