  We generalize the explicit quadratic Chabauty techniques for integral points
on odd degree hyperelliptic curves and for rational points on genus 2
bielliptic curves to arbitrary number fields using restriction of scalars. This
is achieved by combining equations coming from Siksek's extension of classical
Chabauty with equations defined in terms of p-adic heights attached to
independent continuous idele class characters. We give several examples to show
the practicality of our methods.
