Right, there are many ways to do it correctly. In general, you need complete addition formulas (those that can take the point at infinity and produce a correct result in a side-channel indistinguishable way), if you have those, almost any scalar multiplication algo can be made constant time with regards to the scalar bit-length (you would just start at some fixed point past the end of the scalar in case of a left-to-right algo, with the point at infinity intialized).

One of the main points in the root causes discussion is that without complete formulas you are almost always going to leak the bit-length, so the only way to not be vulnerable in that case is to fix the bit-length to a constant value. This cannot be done naively by simply setting the high bit, because this would introduce bias in the nonces which would be exploitable even without measuring the duration, a much worse attack! However it can be done via the method suggested by Brumley & Tuveri in https://eprint.iacr.org/2011/232 where you add a multiple of the curve order to the scalar to fix its bit-length. This means the distribution of the nonce modulo the order remains the same (uniform, no bias) yet the bit-length used in scalarmult as a loop bound is constant.