Photorealistic Style Transfer with Screened Poisson Equation

Photorealistic Style Transfer with Screened Poisson Equation


Recent work has shown impressive success in transferring painterly style to images. These approaches, however, fall short of photorealistic style transfer. Even when both the input and reference images are photographs, the output still exhibits distortions reminiscent of a painting. In this paper we propose an approach that takes as input a stylized image and makes it more photorealistic. It relies on the Screened Poisson Equation, maintaining the fidelity of the stylized image while constraining the gradients to those of the original input image. Our method is fast, simple, fully automatic and shows positive progress in making a stylized image photorealistic. Our results exhibit finer details and are less prone to artifacts than the state-of-the-art.


Roey Mechrez \addauthorEli \addauthorLihi Zelnik-Manor \addinstitution Technion Israel Institute of Technology
Haifa, Israel
\addinstitution Adobe Research
Seattle, USA
Screened Poisson for Photorealistic Style Transfer

1 Introduction

(a) Input image (b) Style image (c) Stylized image (d) Our result
Figure 1: Classic style-transfer methods take an input image (a) and a reference style image (b) and produce a stylized image (c), typically showing texture artifacts and missing details that make it look like a painting. Our method processes the stylized image (c) and makes it photo-realistic (d). The identity of the original image is preserved while the desired style is reliably transferred. The styled images were produced by StyleSwap [Chen and Schmidt(2016)] (top) and NeuralStyle [Gatys et al.(2016)Gatys, Ecker, and Bethge] (bottom). Best seen enlarged on a full screen.

Practitioners often use complex manipulations when editing a photo. They combine multiple effects such as exposure, hue change, saturation adjustment, and filtering, to produce a stylized image. The overall manipulation is complex and hard to reproduce. Style transfer methods aim to resolve this by allowing an image editor (or a novice user) a simple way to control the style of an image, by automatically transferring the style of a reference image onto another image.

Recently, several solutions have been proposed for style transfer [Gatys et al.(2016)Gatys, Ecker, and Bethge, Li and Wand(2016), Chen and Schmidt(2016), Johnson et al.(2016)Johnson, Alahi, and Fei-Fei, Ulyanov et al.(2016b)Ulyanov, Vedaldi, and Lempitsky], producing stunning results. However, as impressive the resultant images are, their appearance is still non-photorealistic, painting-like, precluding style transfer methods from becoming a handy tool for photo editing. The challenges in image manipulation are hence dual: (i) achieving the desired artistic effect, and (ii) producing a natural looking, photorealistic image. Current style transfer methods do pretty well on the former, but fail on the latter.

Luan et al [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] made a similar observation and proposed to resolve this via a two-stage optimization. The first step transfers the style using NeuralStyle of [Gatys et al.(2016)Gatys, Ecker, and Bethge]. The second post-processing stage constrains the transformation to be locally affine in colorspace. As stated in [Luan et al.(2017)Luan, Paris, Shechtman, and Bala], this two-stage optimization works better than solving their objective directly, as it prevents the suppression of proper local color transfer due to the strong photorealism regularization. They succeed in improving photorealism, motivating us to seek even better solutions.

Similarly to [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] we prefer a two-stage approach, starting with style transfer and then post-processing to refine the photorealism. The post-processing stage we propose is a simple, yet effective. It takes a stylized image and manipulates it, making its appearance more photorealistic, using information from the original input image. Example results are presented in Figure 1.

The approach we propose makes three key contributions. First, we produce photorealistic and natural looking results by constraining the manipulation with the original image gradients. With respect to previous methods for style transfer, our output images are sharper, exhibit more fine details and fewer color artifacts. Second, in comparison to the outstanding work of Luan et al. [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] (that also post-processes a stylized image), our approach is much faster, taking less than 2 seconds to run, in comparison to more than 2 minutes in [Luan et al.(2017)Luan, Paris, Shechtman, and Bala]. Finally, our method is very simple and can be applied at post-processing to any stylized image, regardless of the style transfer algorithm used to generate it.

The algorithm we propose is based on the Screened Poisson Equation (SPE) originally introduced by Bhat et al. [Bhat et al.(2008)Bhat, Curless, Cohen, and Zitnick] for image filtering. Later on, Darabi et al. [Darabi et al.(2012)Darabi, Shechtman, Barnes, Goldman, and Sen], used it for combining inconsistent images and for image completion. In their optimization, the colors and the gradients are generated separately and then combined using SPE. In [Morel et al.(2014)Morel, Petro, and Sbert] SPE is used for image contrast enhancement. Mechrez et al. [Mechrez et al.(2016)Mechrez, Shechtman, and Zelnik-Manor] suggested to use similar ideas in order to enforce photorealism in saliency-based image manipulation. Our method follows this line of work as we use the SPE to edit and manipulate images in a photorealistic manner.

2 Related Work

Artistic Style Transfer.

Style transfer between one image to another is an active field of research and many have tried to solve it, e.g. Hertzmann et al. [Hertzmann et al.(2001)Hertzmann, Jacobs, Oliver, Curless, and Salesin]. Most recent approaches are based on CNNs, differing in the optimization method and the loss function [Gatys et al.(2016)Gatys, Ecker, and Bethge, Li and Wand(2016), Chen and Schmidt(2016), Johnson et al.(2016)Johnson, Alahi, and Fei-Fei, Ulyanov et al.(2016b)Ulyanov, Vedaldi, and Lempitsky]. Approaches which do not rely on CNNs have also been proposed [Liang et al.(2001)Liang, Liu, Xu, Guo, and Shum, Elad and Milanfar(2017), Frigo et al.(2016)Frigo, Sabater, Delon, and Hellier], however, it seems like the use of deep feature space in order to transfer image properties gives a notable gain in this task.

Gatys et al. [Gatys et al.(2016)Gatys, Ecker, and Bethge] transfer style by formulating an optimization problem with two loss terms: style textures statistics and content reconstruction. The optimization is done using back-propagation and a gradient based solver. They allow arbitrary style images and produce stunning painterly results, but at a high computational cost. Since then several methods with lower computation time have been proposed [Dumoulin et al.(2017)Dumoulin, Shlens, and Kudlur, Ulyanov et al.(2016a)Ulyanov, Lebedev, Vedaldi, and Lempitsky, Ulyanov et al.(2016b)Ulyanov, Vedaldi, and Lempitsky, Johnson et al.(2016)Johnson, Alahi, and Fei-Fei]. The speedup was obtained by training a feed-forward style network using a similar loss function to that of [Gatys et al.(2016)Gatys, Ecker, and Bethge]. The main drawback of these latter methods is that they need to be re-trained for each new style.

In methods such as [Gatys et al.(2016)Gatys, Ecker, and Bethge] and [Johnson et al.(2016)Johnson, Alahi, and Fei-Fei] no semantic constraints exist, resulting in troubling artifacts, e.g., texture from a building or a road could be transferred to the sky and vise versa. Chen et al. [Chen and Schmidt(2016)] and Huang et al. [Huang and Belongie(2017)] suggested methods which are based on transferring statistical properties from the style image to the content image in the deep space and then inverting the features using efficient optimization or through a pre-trained decoder. They find for each neural patch its nearest neighbor – this process implicitly enforces semantic information. Similarly, Li et al. [Li and Wand(2016)] combine Markov Random Field (MRF) and CNN (CNNMRF) in the output synthesis process. CNNMRF results are much more realistic than those of other style transfer methods, however, the stylization effect is not as strong.

Common to all of these methods is that the stylized images are non-photorealistic and have a painting-like appearance.

Realistic Style Transfer.

Recently Luan et al. [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] proposed a deep-learning method to transfer photographic style to a content image in a realistic manner. Painting-like artifacts are overcome by: (i) Semantic segmentation is used to make sure the style is being transferred only between regions with similar labels. (ii) The transformation from the input to the output is constrained to be locally affine in color-space. The second component can also be seen as a post-processing that is based on the Matting Laplacian (ML) regularization term of [Levin et al.(2008)Levin, Lischinski, and Weiss]. This method produces realistic output images and the style is transferred faithfully. On the down side, the computation is rather slow, taking over 2 minutes per image.

Other approaches to realistic style transfer were limited to specific problem and style, such as faces and time-of-day in city scape images [Shih et al.(2013)Shih, Paris, Durand, and Freeman, Shih et al.(2014)Shih, Paris, Barnes, Freeman, and Durand].

Color Transfer.

Our method is also related to methods for global color transfer and histogram matching. For instance, Wu et al. [Wu et al.(2013)Wu, Dong, Kong, Mei, Paul, and Zhang] transfer the color patterns between images using high-level scene understanding. In [Pitie et al.(2005)Pitie, Kokaram, and Dahyot, Reinhard et al.(2001)Reinhard, Adhikhmin, Gooch, and Shirley, Pitié et al.(2007)Pitié, Kokaram, and Dahyot] a more statistic approach is taken for matching the color mean, standard deviation or 1D histograms. These methods lack semantic information. Colors are often wrongly transferred and textures are not generated properly.

Last, our method is also related to other photo-realistic manipulations such as [Sunkavalli et al.(2010)Sunkavalli, Johnson, Matusik, and Pfister, Laffont et al.(2014)Laffont, Ren, Tao, Qian, and Hays, Gardner et al.(2015)Gardner, Upchurch, Kusner, Li, Weinberger, Bala, and Hopcroft, Bae et al.(2006)Bae, Paris, and Durand]. Our work differs from these methods in its generality – it can work with any style image and any style-transfer prior.

3 Method

The approach we propose consists of two stages. Given a content image and a style image we first produce a stylized version denoted by . We then post-process with a solver based on the Screened Poisson Equation (SPE), resulting in a photorealistic, stylized, output image . We next describe the methods we have used for generating the stylized image and then proceed to describe our SPE based post-processing.

3.1 Stage 1: Deep Style Transfer

For completeness, we briefly describe three style transfer methods that could be used as a first stage of our overall framework. Each of these three approaches has its own pros and cons, therefore, we experiment with all three.


Gatys et al. [Gatys et al.(2016)Gatys, Ecker, and Bethge] achieved groundbreaking results in painterly style transfer. Their method, called NeuralStyle, employs the feature maps of discriminatively trained deep convolutional neural networks such as VGG-19 [Simonyan and Zisserman(2014)]. As impressive as its results are, NeuralStyle suffers from two main drawbacks: (i) its results are not photorealistic, and (ii) it lacks semantics, e.g., it could, for example, transfer the style of greenery to a vehicle. Luan et al. [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] resolve the latter by integrating NeuralStyle with semantic segmentation to prevent the transfer of color and textures from semantically different regions. Luan et al. [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] also attempt to improve the photorealism of the stylized images via a post-processing step based on the Matting Laplacian of [Levin et al.(2008)Levin, Lischinski, and Weiss]. To compare to [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] we tested using the same NeuralStyle+Segmentation (NS+segment) algorithm to generate a stylized image, and replaced their post-processing stage with the one we propose below.


An alternative approach to incorporate semantics is to match each input neural patch with the most similar patch in the style image to minimize the chances of an inaccurate transfer. This strategy is essentially the one employed by StyleSwap [Chen and Schmidt(2016)], an optimization based on local matching that combines the content structure and style textures in a single layer of a pre-trained network. It consists of three steps (i) Encoding: Using a pre-trained CNN, such as VGG-19 [Simonyan and Zisserman(2014)], as the encoder , the content image and style image are encoded in deep feature space. (ii) Swapping: Each neural patch of is replaced with its Nearest Neighbor (NN) neural patch of under the cosine distance yielding , the deep representation after the patch swapping. (iii) Decoding: The decoding stage inverts the new feature representation back to image space using either an optimization process or a pre-trained decoder network [Chen and Schmidt(2016)]. The loss for this inversion process conserves the deep representation of the image: . A major advantage of StyleSwap over NS+segment [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] is a much lower computation time. However, a major limitation of StyleSwap over NS+segment [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] is its ability in transferring the style faithfully.


Similar in spirit to StyleSwap is the CNNMRF of [Li and Wand(2016)], where a patch search, borrowed from MRF, is used to regularize the synthesis process instead of the Gram Matrix statistics used in [Gatys et al.(2016)Gatys, Ecker, and Bethge]. CNNMRF yields more photorealistic images, compared to NeuralStyle, however, it is prone to artifacts due to local mismatch between the nearest neighbor patches or global mismatch between the content and style images.

3.2 Stage 2: Photorealism by the Screened Poisson Equation

When stylizing images with real photos as the style image, the results images generated in Stage 1 typically pertain severe visual artifacts that render them non-photorealistic. There are three common types of artifacts, as illustrated in Figure 2. The first is unnatural textures that appear in image regions that should be homogeneous. The second is distortion of image structures, e.g., wiggly lines instead of straight ones. Third, fine details are often missing resulting in cartoon-like appearance. The goal of Stage 2 is to get rid these artifacts.

Common to the three types of artifacts is that all imply wrong image gradients. Homogeneous regions should have low gradients, structures such as lines should correspond to gradients in specific directions, and overall photorealistic appearance requires certain gradient domain statistics [Weiss(2001)]. Figure 2 illustrates these artifacts on an example image.

To correct the gradients, we assert that the gradient field of the original content image comprises a good prior for correcting the stylized image. We would like to correct the gradients of the stylized image, by making them more similar to those of the input image, while at the same time retaining the transferred style colors from Stage 1. This suggests the usage of an objective with two terms. A fidelity term that requires similarity to the stylized image and its style properties, and a gradient term that requires similarity of the gradients to those of the input image and its realistic properties. As we show next, an effective way to combine these two components is via the Screened Poisson Equation[Bhat et al.(2008)Bhat, Curless, Cohen, and Zitnick].

\bmvaHangBox \bmvaHangBox
(a) Input image (b) Stylized image (c) Our result
Figure 2: Image Gradients Left: The distribution of gradients of natural images is known to be Laplacian (yellow curve). The distribution of gradients of a typical stylized image (red curve) is different, that can explain their non-photorealistic look. Images generated via our approach, on the other hand, share the statistics of natural images (blue curve). KL-Divergence distances with respect to the histogram corresponding to the input image are shown in the legend. Right: An input image (a), it’s stylized version using NeuralStyle (b), and our result (c), and their corresponding gradients below. NeuralStyle result lacks fine details, on one hand, while showing gradients in areas that should have none, on the other hand.

We begin with the gradient term. Given the gradient field of the content image, we would like to compute the function which satisfies the following term:


To integrate also the fidelity term into the objective, that is, to require that is as close as possible to the stylized image we modify the objective function in (1):


where is a constant that controls the relative weight between the two terms. Optimizing this objective leads to the Screened Poisson Equation:


or equivalently:


This objective defines a set of linear equations that can be solved using Least Squares, Fourier transform [Bhat et al.(2008)Bhat, Curless, Cohen, and Zitnick] or convolving [Farbman et al.(2011)Farbman, Fattal, and Lischinski].

We work in color space and solve the SPE for each channel separately using for the channel and for channels. Note, that when we get and when tends to infinity, we get .

Alternative gradients terms

The gradient term we chose is not the sole option one could chose. We have additionally tested three alternative gradients terms (we mark for clarity): (i) using absolute values , (ii) using squared gradients , and, (iii) matching the histograms of gradients . All were found inferior. Figure 3 shows an example comparison of these alternatives which illustrates that using the original gradients yields the best results.

Input image Style image (a) (b) (c) (d)
Figure 3: The Gradient term. Four alternative gradient terms were tested in the SPE solver: (a) absolute, (b) square, (c) histogram matching (HM) w.r.t the style image gradients and (d) original gradients. The latter was found to be the most successful.

3.3 RealismNet

The SPE based post-processing proposed above successfully turns a stylized image into a photorealistic one, as we show via extensive experiments in Section 4. Encouraged by these results we have further attempted to train a deep network that would apply the same effect. The input to the net would be the stylized image and its output would be a photorealistic, and stylized, image .

We collected 2500 style-content image pairs (total of 5000 images) from Flicker using the following keywords: sea, park, fields, houses, city, where the vast majority of images were taken outdoors. We applied StyleSwap followed by SPE to all image pairs. These were then used to train an image-to-image RealismNet using Conditional Generative Adversarial Network (cGAN) [Isola et al.(2017)Isola, Zhu, Zhou, and Efros]. We used the “U-Net” architecture of [Ronneberger et al.(2015)Ronneberger, Fischer, and Brox], an encoder-decoder with skip connections between mirrored layers in the encoder and decoder stacks. Our RealismNet succeeds in improving photorealism (results are available in the supplementary), however, it is not as effective as SPE. Hence, we currently recommend using SPE. One potential advantage of such a method would be that it does not require constraining to the original image gradients. Hence, its utility could be broader also for other applications where currently the output images are not photorealistic. To add to this, an end-to-end solution is faster than the optimization based solver.

Another alternative we have explored is to use an end-to-end optimization (differ from a pretrained network) that will combine the stylization optimization with a photorealistic constraint. This was done by adding a gradient-based loss term to the optimization of [Chen and Schmidt(2016)] and [Gatys et al.(2016)Gatys, Ecker, and Bethge]. Unfortunately, we found it very difficult to balance between the gradient term and the style term. When the weight of the gradient term is too large the style was not transferred to the content image. Conversely, when the gradient term weight was too small the results were not photorealistic. Our observations match those of [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] (supplementary) who report that applying their Matting Laplacian post-processing as part of the optimization of NeuralStyle was not successful. We conclude that an end-to-end solution to photorealistic deep style transfer remains an open question for future research.

4 Empirical Evaluation

Input image Style image Pitie et al. 07 [Pitié et al.(2007)Pitié, Kokaram, and Dahyot] Pitie et al. 05  [Pitie et al.(2005)Pitie, Kokaram, and Dahyot] Ours result
Input image Style image Wu et al. [Wu et al.(2013)Wu, Dong, Kong, Mei, Paul, and Zhang] Ours result
Figure 4: Comparison with color transfer. Color transfer results are photorealistic, however, those that ignore semantics [Pitié et al.(2007)Pitié, Kokaram, and Dahyot, Pitie et al.(2005)Pitie, Kokaram, and Dahyot] could fail in transferring the style faithfully, e.g. the pillow and painting color and the room light. Content-aware methods [Wu et al.(2013)Wu, Dong, Kong, Mei, Paul, and Zhang] do not transfer full style properties, e.g., the building windows are not lit and the patterns on the lake were not transferred. In our results we use NeuralStyle+segmentation combined with SPE.

To evaluate photorealistic style transfer one must consider two properties of the manipulated image: (i) the style faithfulness w.r.t the reference style image, and, (ii) photorealism. We compare our algorithm to DPST [Luan et al.(2017)Luan, Paris, Shechtman, and Bala], that also aim at photorealism, through these two properties. We also show that SPE can be combined with StyleSwap [Chen and Schmidt(2016)], CNNMRF [Li and Wand(2016)] and NeuralStyle+segmentation [Luan et al.(2017)Luan, Paris, Shechtman, and Bala]. Our experiments used the data-set of [Luan et al.(2017)Luan, Paris, Shechtman, and Bala].

Qualitative Assessment

We start by providing a qualitative evaluation of our algorithm in Figure 7. Many more results are provided in the supplementary, and we encourage the reader to view them at full size on a screen. Several advantages of our method over DPST can be observed: (i) Fine details are better preserved. Our output images do not have smoothing-like effect, e.g. the rock crevices ( row). (ii) Our method is better at preserving image boundaries, e.g., the billboards ( row) and the champagne bubbles ( row). (iii) The identity of the content image is nicely preserved, as in the city scape and buildings ( row).

Figure 5 shows the use of our SPE solver combined with other style transfer algorithms, this result makes our SPE solution quite general for the task of enforcing gradient constraint on a stylized images. When comparing between ML and SPE post-processing, SPE preserves more fine details than ML using any of the three style transfer methods.

Input image NS NS+segment CNNMRF
Style image NS + ML NS+segment + ML CNNMRF + ML
NS + SPE NS+segment + SPE CNNMRF + SPE
Figure 5: Generality to stylization method: Our SPE can be combined with any style transfer method and will improve its photorealism. We compare SPE to the Matting Laplacian (ML) regularization of [Luan et al.(2017)Luan, Paris, Shechtman, and Bala]. It can be observed that SPE effectively restores the image gradients and yields photorealistic images while preserving the desired style. ML results often suffer from painting-like look.

Another comparison we provide is to methods for color transfer. Numerous such methods have been proposed. In Figure 4 we compare to three representatives. It can be observed that our method is better in transferring the style (e.g., the lake and sky colors) while being less prone to artifacts due to lack of semantic information.

Computation Time

Our framework consists of two steps, the style transfer and the SPE post-processing. Our SPE takes 1.7sec for images using MATLAB least square solver for each channel in parallel. A fast option for the stylization is StyleSwap with a pre-trained inversion net that takes 1.25sec. The overall time is thus less than 3sec. In comparison, Luan et al. [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] report 3~5 minutes, (on the same GPU). To add to this, pre-processing of a matting matrix is needed as well as semantic segmentation computation of the input and style images. The ML post-processing alone takes 2~3 minutes. This makes our approach much more attractive in terms of speed.

User Survey:

To assess our success in photorealistic style transfer we ran two user surveys. Both surveys were performed on a data-set of 40 images taken from [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] (excluding the unrealistic input images). These surveys are similar to the ones suggested in [Luan et al.(2017)Luan, Paris, Shechtman, and Bala], however, they used only 8 images.

The first survey assesses realism. Each image was presented to human participants who were asked a simple question: “Does the image look realistic?”. The scores were given on a scale of [1-4], where 4 is ’definitely realistic’ and 1 is ’definitely unrealistic’. We used Amazon Mechanical Turk (AMT) to collect 30 annotations per image, where each worker viewed only one version of each image out of three (DPST, our SPE and the original input image).

To verify that participants were competent at this task, the average score they gave the original set of images was also recorded. We assume that the original images are ’definitely realistic’, hence, workers that gave average score lower than 3 (’realistic’) were excluded from the survey. For reference, the total average score, over all users, given to the original images is 3.51.

The second survey assesses style faithfulness. Corresponding pairs of style and output images were presented to human participants who were asked a simple question: “Do these two images have the same style?”. The scores were given on a scale of [1-4], where 4 is ’definitely same style’ and 1 is ’definitely different style’. Again, we used AMT to collect 30 annotations per image, where each worker viewed either our result or that of DPST.

The nature of this question is subjective and it is hard to validate the reliability of the survey by checking the participants competency, yet we argue that 30 annotations make the average results meaningful. In fact, we have noticed that the average scores become stable once we use 15 or more annotations.

Figure 6 plots the fraction of images with average score larger than a (i) photorealism and (ii) style-faithfulness score . The overall Area-Under-Curve (AUC) values appear in the table. Combining SPE with either StyleSwap or NeuralStyle leads to more photorealistic results than DPST, with an improvement of . In terms of style faithfulness, NeuralStyle+SPE results are similar to DPST, and both outperform StyleSwap+SPE. One should note, however, the significant runtime advantage of StyleSwap.

\bmvaHangBox \bmvaHangBox \bmvaHangBox
Realism Style
Method score score
NS+SPE 0.53 0.63
Swap+SPE 0.54 0.52
DPST 0.35 0.66
original 0.87
(a) Style faithfulness (b) Photorealism (c) AUC values
Figure 6: Quantitative evaluation. Realism and style faithfulness scores obtained via a user survey (see text for details). The curves show the fraction of images with average score greater than score. The Area-Under-Curve (AUC) values are presented in the table on the right. StyleSwap+SPE and NeuralStyle+SPE provide significantly higher photorealism scores than DPST. NeuralStyle+SPE and DPST outperform StyleSwap in terms of style faithfulness.

Our empirical evaluation and the user survey suggest that StyleSwap transfers the style significantly less successfully than NS (or DPST). On the other hand, while DPST achieved impressive realistic stylization results it is prone to artifacts and is very slow. We suggest a simple alternative that has much less artifacts, better maintains high frequencies and transfers style in a similar way. Our method can be combined with fast stylization methods like StyleSwap, that does not require segmentation, providing an overall fast solution, but weaker in terms of transferring style. This balance between speed and the ability to transfer the style is demonstrated in Figure 8. As fast stylization methods get better our method will become better too.

Input image Style image DPST [Luan et al.(2017)Luan, Paris, Shechtman, and Bala] NS+segment+SPE
Figure 7: Qualitative assessment. SPE preserves fine details and textures in the image and prevents smoothing, therefore its results are more photorealistic than DPST.

5 Conclusions and Limitations

We propose a two-stage framework for photorealistic style transfer. Our main contribution is the observation that a simple post-processing, based on the Screened Poisson Equation, can significantly improve the photorealism of a stylized image. One limitation of SPE with respect to DPST is dealing with significant contrast inversion (e.g., second and sixth rows in Fig. 7), SPE tends to create ’halo’ artifacts around strong edges. As it appears, end-to-end learning of photorealism is still an open question, hence, post-processing methods like the one we suggest, are currently the most viable option for deep style transfer.

Acknowledgements This research was supported by the Israel Science Foundation under Grant 1089/16, by the Ollendorf foundation and by Adobe. We thank Itamar Talmi for his useful comments and helpful discussions.

Input image Style image NS+SPE StyleSwap+SPE CNNMRF+SPE
Figure 8: Balance between speed and style faithfulness. SPE can be combined with any style transfer method. Combining SPE with NeuralStyle or CNNMRF yields impressive realistic stylization results, yet these methods’ computation time is long. In contrast combining SPE with StyleSwap results in a very fast overall method, with weaker style transfer capabilities.


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