Zoom lens and imaging apparatus
AssigneeFUJIFILM Corporation
InventorsToshihiro AOI, Shinkichi IKEDA
Life of this patent
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Abstract
A zoom lens consists of a positive first lens group fixed during zooming, a negative second lens group moved during zooming, a positive third lens group moved during zooming to correct an image plane variation due to the zooming, and a positive fourth lens group fixed during zooming and includes a stop on the most object side. The second lens group includes two or more positive lenses and one or more negative lenses. The zoom lens satisfies predetermined conditional expressions with respect to the second lens group.
Claims10
A zoom lens, consisting of four lens groups, composed of a first lens group having a positive refractive power and being fixed during zooming, a second lens group having a negative refractive power and being moved during zooming, a third lens group having a positive refractive power and being moved during zooming to correct an image plane variation due to the zooming, and a fourth lens group having a positive refractive power and being fixed during zooming, in order from the object side, wherein:
- a stop is disposed on the most object side in the fourth lens group;
- the second lens group and the third lens group each pass through a point where the imaging magnification of each corresponding lens group is −1× at the same time during zooming from the wide angle end to the telephoto end;
- and
- the second lens group includes at least two positive lenses and at least one negative lens, and when the d-line Abbe number and the partial dispersion ratio between the g-line and the F-line of one positive lens included in the second lens group are taken as νp and Pp respectively, the zoom lens satisfies conditional expressions (1) and (2) given below:
- 75.00<νp (1)
- 0.520<Pp<0.550 (2)
- where, νp and Pp are defined, when the refractive indices of the positive lens related to the conditional expressions (1) and (2) with respect to the g-line, the F-line, the d-line, and the C-line of the Fraunhofer lines are taken as Ng, NF, Nd, and NC respectively, as νp=(Nd−1)/(NF−NC) and Pp=(Ng−NF)/(NF−NC).
Dependencies are inferred from the claim text.